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THE TOWERS OF HANOI We have seen important examples of functions that are more naturally defined and more easily understood by using recursion. For some problems, recursion is the only reasonable method of solution. The Towers of Hanoi puzzle is a classic example of a problem whose solution demands recursion. The game consists of a board with three vertical pegs labeled A, B, and C, and a Figure 9.5 The Towers of Hanoi puzzle sequence of n disks with holes in their centers. (See Figure 9.5.) The radii of the disks are in an arithmetic progression (e.g., 5cm, 6cm, 7cm, 8cm, . . .) and are mounted on peg A. The rule is that no disk may be above a smaller disk on the same peg. The objective of the game is to move all the disks from peg A to peg C, one disk at a time, without violating the rule.

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z-1)2(1 - az-'

This program prints the solution to the Towers of Hanoi problem of moving three disks from peg A to peg C via peg B:

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The general solution to the Towers of Hanoi game is naturally recursive: Part I: Move the smaller n 1 disks from peg A to peg B Part II: Move the remaining disk from peg A to peg C Part III: Move the smaller n 1 disks from peg B to peg C The first and third steps are recursive: Apply the complete solution to n 1 disks The basis to this recursive solution is the case where n = 0 In that case, do nothing The solution for the case of n = 1 disk is: 1 Move the disk from peg A to peg C The solution for the case of n = 2 disks is: 1 Move the top disk from peg A to peg B 2 Move the second disk from peg A to peg C 3 Move the top disk from peg B to peg C.

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Determine whether or not the filter is stable. The system function of a linear shift-invariant system is H ( z ) = el" If h ( n ) is a right-sided sequence, is this system stable' Let x ( n ) be a real-valued, causal sequence with a discrete-time Fourier transform X(cJ") = XR(el'*) jX,(eJ") If find x(n). The system function of a linear shift-invariant system is H(z) = log(l - f r - ~ ' ) Is this system causal Which of the following z-transforms could be Ihe system function of a causal system'

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15

d (I ( a ) X(z) = -~ z - I ) ~ d z (3 - 22-')2

The solution for the case of n = 3 disks is: 1 Move the top disk from peg A to peg C 2 Move the second disk from peg A to peg B 3 Move the top disk from peg C to peg B 4 Move the remaining disk from peg A to peg C 5 Move the top disk from peg B to peg A 6 Move the second disk from peg B to peg C 7 Move the top disk from peg A to peg C Here, steps 1 3 constitute Part I of the general solution, step 4 constitutes Part II, and steps 5 7 constitute Part III Since the general recursive solution requires the substitution of different peg labels, it is better to use variables.

The system function of a causal filter is H(z) = For what values of a will this filter be stable' A stable filter has a system function H(i) = such Find a stable and causal system G ( e J W ) that

public class TestHanoiTowers { public static void main(String[] args) { HanoiTowers(3, 'A', 'B', 'C'); } public static void HanoiTowers(int n, char x, char y, char z) { if (n==1) { // basis System.out.printf("Move top disk from peg %c to peg %c.%n", x, z); } else { HanoiTowers(n-1, x, z, y); // recursion HanoiTowers(1, x, y, z); // recursion HanoiTowers(n-1, y, x, z); // recursion } } }

If the frequency response of a stable linear shift-invariant system is real and even, will the inverse system be stable

Then, naming this three-step algorithm hanoi(n, x, y, z), it becomes: Part I: Move the smaller n 1 disks from peg x to peg z Part II: Move the remaining disk from peg x to peg y Part III: Move the smaller n 1 disks from peg z to peg y The general solution is implemented in Example 915 EXAMPLE 915 The Towers of Hanoi.

Find a linear phase system that has a frequency response with the same magnitude. An FIR filter with generalized linear phase has the following properties: I.

CHAP. 9]

xi=,(- = 0. l)"h(n)

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