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public interface Circle { public double area(); public Point center(); public double circumference(); public boolean contains(Point point); public boolean equals(Object object); public double radius(); public String toString(); } public interface Polynomial { public int degree(); public Polynomial derivative(); public boolean equals(Object object); public Polynomial sum(Polynomial polynomial); public String toString(); public double valueAt(double x); } public class MyPoint implements Point { private double x, y; public static Point ORIGIN = new MyPoint(); private MyPoint() { } public MyPoint(double x, double y) { this.x = x; this.y = y; } public double amplitude() { return Math.atan(y/x); } public double distanceTo(Point point) { if (point.equals(this)) { return 0.0; } else if (!(point instanceof MyPoint)) { throw new IllegalArgumentException("use a MyPoint object"); } else { MyPoint that = (MyPoint)point; double dx = that.x - this.x; double dy = that.y - this.y; return Math.sqrt(dx*dx + dy*dy); } } public boolean equals(Object object) { if (object==this) { return true; } else if (!(object instanceof MyPoint)) { return false; } MyPoint that = (MyPoint)object; return (that.x == this.x && that.y == this.y); } public double magnitude() { return Math.sqrt(x*x + y*y); }

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there are two nodes that represent adders, which are labeled "Node I" and "Node 2." The unit sample response from the input to the first node is h (11) = (0.8)"u(n) Therefore. The unit sample response from the input to the second node is

CHAP. 1]

Thus, with a fractional representation for .r(n). a sufficient condition for no overflow to occur is that X,,,

public String toString() { return String.format("(%.2f,%.2f)", x, y); } public double xCoordinate() { return x; } public double yCoordinate() { return y; } }

5 0.2.

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because if the elements are visualized in a vertical column, then each pass appears to bubble up the next largest element by bouncing it off smaller elements, much like the rising bubbles in a carbonated beverage. Algorithm 14.1 The Bubble Sort (Precondition: s = {s0 . . . sn 1} is a sequence of n ordinal values.) (Postcondition: The entire sequence s is sorted.) 1. Do steps 2 4 for i = n 1 down to 1. 2. Do step 3 for j = 0 up to i 1 . 3. If the two consecutive elements sj and sj+1, are out of order, swap them. 4. (Invariants: The subsequence { si . . . sn 1} is sorted, and si = max{ s0 . . . si}.) EXAMPLE 14.4 The Bubble Sort

Find the frequency response of the system defined by the following network:

We recognize this structure as a linear phase system with a unit sample response h ( n ) = -O.I[S(n)

1 2 3 4 5 6 7 8 9 10 11

+ 6(n - 6)1 + 0.2[6(n- I ) + 6(n - 5 ) ].t0.5[6(n- 2) + 6(n - 4)] + 6(n - 3 )

CHAP. 1]

h(0) = -0.01 / (I)= 0.02 h(2) = -0.10 h(3) = h(5) = 0.40 0.02 h(4) = -0.10 h(6) = -0.01

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