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The algorithm in Section 991 has a potentially important problem By using copy, we doubled the space requirement We can assume that N is large (otherwise, we would use insertion sort) and that the size of a Comparable object is large (otherwise, we would not bother using a pointer implementation) Thus we can reasonably expect that we are operating near the memory limits of our machine Although we can expect to use an extra v e c t o r of pointers, we cannot necessarily expect an extra v e c t o r of Comparable objects to be available Thus we need to rearrange the array a in place, without resorting to an extra array A second consequence of our decision to use copy is that a total of 2N C o m ~ a r a b l e o ~ i e s used Although this situation is an im~rovement c are u over the original algorithm, we can improve the algorithm even more n particular, in the following improvement, we never use more than 3 N l 2 Comparable copies, and on almost all inputs we use only a few more than N Not only do we save space, but also we save time Before stepping through the code, let us get a general idea of what needs to be done Surprisingly, we have already done it before To get an idea of what we have to do, let us start with i = 2 With p [ 2 I pointing at a [ 4 1 , we know that we need to move a [ 41 to a [ 2 I First, we must save a [ 2 1, or we will not be able to place it correctly later Thus we havetmp=a[2] andthena[2]=a[4]Whena[4] hasbeenmovedtoa[21, we can move something into a [ 4 I, which is essentially vacant By examining p [ 41 , we see that the correct statement is a [ 4 ] =a [ 3 ] Now we need to move something into a [ 3 1 With p [ 3 ] pointing at a [ 2 I , we know that we want to move a [ 2 1 there But a [ 2 1 has been overwritten at the start of this rearrangement; as its original value is in tmp, we finish with a [ 3] =tmp This process shows that, by starting with i equal to 2 and following the p array, we form a cyclic sequence 2,4, 3, 2, which corresponds to.

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algorithm requires too much redundant work, and it will not terminate in a reasonable amount of time for the 63-cent case An alternative algorithm involves reducing the problem recursively by specifying one of the coins For example, for 63 cents, we can give change in the following ways, as shown in Figure 824 One 1-cent piece plus 62 cents recursively distributed One 5-cent piece plus 58 cents recursively distributed One 10-cent piece plus 53 cents recursively distributed One 2 1-cent piece plus 42 cents recursively distributed One 25-cent piece plus 38 cents recursively distributed Instead of solving 62 recursive problems, as in Figure 822, we get by with only 5 recursive calls, one for each different coin Again, a naive recursive implementation is very inefficient because it recomputes answers For example, in the first case we are left with a problem of making 62 cents in change In this subproblem, one of the recursive calls made chooses a 10-cent piece and recursively solves for 52 cents In the third case we are left with 53 cents One of its recursive calls removes the I-cent piece and also recursively solves for 52 cents This redundant work again leads to excessive running time If we are careful, however, we can make the algorithm run reasonably ast The trick is to save answers to the subproblems in an array This dynamic programming technique forms the basis of many algorithms A large answer depends only on smaller answers, so we can compute the optimal way to change 1 cent, then 2 cents, then 3 cents, and so on This strategy is shown in the function in Figure 825. In Visual Studio .NET Using Barcode creation for . NET framework Control to generate, create USS Code 9 image in .NET applications.Related: 

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