Question: This is an algorithm problem. For the following problem stated as pseudo-code, let A[l. . . r ] denote the sublist of the integer list

This is an algorithm problem.

For the following problem stated as pseudo-code, let A[l. . . r ] denote the sublist of the integer list A from the l-th to the r-th element, inclusive.

Three(A[l. . .n]) {

If n This is an algorithm problem. For the following problem stated as pseudo-code, 1 Then Return;

InsertionSort(A[l . . . n]);

Three(A[l . . . let A[l. . . r ] denote the sublist of the integer]);

Three(A[list A from the l-th to the r-th element, inclusive. Three(A[l. . + 1 . . . .n]) { If n 1 Then Return; InsertionSort(A[l . . . n]);]);

Three(A[Three(A[l . . . ]); Three(A[ + 1 . . . ]); + 1 . . . n]);

}

a) State a recurrence that gives the complexity T(n) for algorithm Three.

b) Find the tight complexity of algorithm Three with prove.

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