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java.util, 69 Package access, 9 Palindrome, 177 Parallelizable algorithms, 274 Parameter generic type, 100 type, 15 Parameterized types, 74 Parent, 206 Partition, 263 Pascal s recurrence relation, 170

Write and test this method:

,II;'[ I;:[

3. (Invariant: If x is in the sequence s, then it must be in the subsequence ss.) 4. Let si be the middle element of ss. 5. If si = x, return its index i . 6. If si < x, repeat steps 2 7 on the subsequence that lies above si . 7. Repeat steps 2 7 on the subsequence of ss that lies below si . It is implemented in Example 2.5. EXAMPLE 2.5 The Binary Search

int minimum(int[] a) // returns the minimum element of a[]

g(n)=

Also, find the least-squares error,

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29

Write and test this method:

2 I 0

for this least-squares inverse filter. To find the least-squares inverse, we need to solve the linear equations

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public class TestBinarySearch { public static void main(String[] args) { int[] a = {22, 33, 44, 55, 66, 77, 88, 99}; ch02.ex02.DuplicatingArrays.print(a); System.out.println("search(a, 44): " + search(a, 44)); System.out.println("search(a, 50): " + search(a, 50)); System.out.println("search(a, 77): " + search(a, 77)); System.out.println("search(a, 100): " + search(a, 100)); } public static int search(int[] a, int x) { // POSTCONDITIONS: returns i; // if i >= 0, then a[i] == x; otherwise i == -1; int lo = 0; int hi = a.length; while (lo < hi) { // step 1 // INVARIANT: if a[j]==x then lo <= j < hi; // step 3 int i = (lo + hi)/2; // step 4 if (a[i] == x) { return i; // step 5 } else if (a[i] < x) { lo = i+1; // step 6 } else { hi = i; // step 7 } } return -1; // step 2 } }

double mean(double[] a) // returns the average value of all the elements in a[]

where is the deterministic autocorrelation of g(n). With N = 3, these equation:, may be written in matrix form as follows,

For the given sequence g(n),we compute the autocorrelation sequence as follows,

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