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Due to the step u ( k ) , the lower limit on the sum may be changed to k = 0, and because u ( n - k - 3) is zero for k > n - 3 , the upper limit may be changed to k = n - 3 . Thus. for n 2 3 the convolution sum becomes

public class Primes { private static final int SIZE = 1000; private static int size = SIZE; private static BitSet sieve = new BitSet(size); private static int last = 1;

less than %d%n", n, SIZE);

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x ( n ) = -n3"u(-n)

Shown below are the sequences x ( n ) and h ( n ) .

CHAP. 2]

public class TestSieve { private static final int SIZE=1000; private static Vector<Boolean> isPrime = new Vector<Boolean>(SIZE); public static void main(String[] args) { initializeSieve(); printSieve(); } private static void initializeSieve() { isPrime.add(false); // 0 is not prime isPrime.add(false); // 1 is not prime for (int i = 2; i < SIZE; i++) { isPrime.add(true); }

Because x ( n ) is zero for n > -1, and h ( n ) is equal to zero for n > - 1 , the convolution will be equal to zero for n z -2. Evaluating the convolution sum directly, we have

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Let us check this answer for a few values of n using graphical convolution. Time-reversing x ( k ) , we see that h(k) and x ( - k ) do not overlap for any k and, thus, y ( 0 ) = 0 . In fact, it is not until we shift x ( - k ) to the left by two that there is any overlap. With x ( - 2 - k ) and h ( k ) overlapping at one point, and the product being equal to it follows that y ( - 2 ) = Evaluating the expression above for y ( n ) above at index n = -2, we obtain the same result. For n = -3, the sequences x ( - 3 - k ) and h ( k ) overlap at two points, and the sum of the products gives y(-3) = f $ = $, which, again, is the same as the expression above.

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static { for (int i=2; i<SIZE; i++) { sieve.set(i); } for (int n=2; 2*n<SIZE; n++) { if (sieve.get(n)) { for (int m=n; m*n<SIZE; m++) { sieve.clear(m*n); } } } } public static void setLast(int n) { last = n; } public static void setLast() { last = 1; } public static void setSize(int n) { size = n; } public static void setSize() { size = 1000; } public static boolean isPrime(int n) { return sieve.get(n); } public static int next() { while (++last<size) { if (sieve.get(last)) { return last; } } return -1; } public static void printPrimes() { int n=0; for (int i=0; i<SIZE; i++) { if (sieve.get(i)) { System.out.print((n++%10==0 "\n":"\t")+i); } } System.out.println("\n" + n + " primes less than " + SIZE); } }

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