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Configuration of the Transport System transport layer. If in any case you want to transport objects belonging to those classes, you have two options: special transport as copies or modify the TADIR entry for the object. Be extremely careful when modifying the catalog entry for a particular object since it can cause inconsistencies in the system. Follow SAP notes or the instructions of SAP specialists. Development classes beginning with are considered local classes. Objects belonging to this class are not managed by the workbench organizer. R/3 systems include the local class $TMP by default. These classes do not have either transport layer, and therefore objects can not be transported. Every time a new object is created by a developer, it must be assigned to a development class. Actually, the ABAP workbench requests the user enter the development class as soon as the create object catalog entry dialog box appears as shown in Fig. 6 6. This information is automatically entered in the TADIR table which is the catalog for the R/3 repository objects. Note

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This derivative ( ) function is similar to the sum ( ) function in Example 6.15, except that it implements the formula for the numerical derivative instead. It has three arguments: a pointer to the function5 the x value, and the tolerance h. In this test run, we pass it (pointers to) the cube ( > f u n c tion and the sqr t ( ) function. #include #include ciostream.h> cmath.h> (*) (double), double, double);

tout tout tout tout tout tout CC -CC CC cc CC CC derivative(cube, derivative(cube, derivative(cube, derivative(sqrt, derivative(sqrt, derivative(sqrt, 1, 1, 1, 1, 1, 1,

0.1) CC endl; 0.01) CC endl; 0.001) CC endl; 0.1) CC endl; 0.01) cc endl; 0.001) =CC endl;

Figure 6 6: Specifying a development class for an object. Development classes can also be the entry point for navigating through the ABAP repository browser.

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// Returns an approximation to the derivative f'(x): double derivative(double (*pf) (double t), double x, double return ((*pf) (x+h) - (*pf> (x-h) > / U*h) ;

The derivative of the cube ( ) function x3 is 3x2, and its value at x = 1 is 3, so the numerical derivative should be close to 3.0 for large h. Similarly, the derivative of the sqrt ( ) function 4~ is l/(2&), and its value at x = 1 is l/2, so its numerical derivative should be close to 0.5 for large h.

The process of configuring from scratch the transport system for a group of SAP system includes the following activities: 1. Initializing the Change and Transport Organizer 2. Setting up the transport directory and the tp program 3. Configuring the TMS, which includes: a. Configuring the transport domain controller b. Adding systems c. Configuring the transport routes 4. Setting the system change option When configuring a group of related SAP systems in which the customization, development, and transport systems are organized, there is some information you must know beforehand. This information is basic system 170

Write a function that is passed an array of n pointers to floats and returns a pointer to the maximum of the n floats.

The pointer pmax is used to locate the maximum f 1 oat. It is initialized to have the same value as which points to the first float. Then inside the for loop, the f 1 oat to which p [ i ] points is compared to the float to which pmax points, and pmax is updated to point to the larger f 1 oat when it is detected. So when the loop terminates, pmax points to the largest f 1 oat :

p [0 ]

Step 1. Initializing the Change and Transport Organizer landscape design information, and involves the following: Which systems are in the group and what their roles are: production, testing, development What clients will be created and with what purpose Which objects can be modified in the systems What will be transported and what the transport routes are Whether recipients' systems will be defined to receive transports when these have been imported into consolidation systems The next sections explain the most important configuration settings for each of these activities.

float* max(float* p[], int n) { float* pmax = p[O]; for (int i = 1; i c n; i++) if (*p[i] > *pmax) pmax = p[il; return pmax; 1 void print(float [I, int); void print(float* [I, int); main0 float a[81 = (44.4, 77.7, 22.2, 88.8, 66.6, 33.3, 99.9, 55.5); print(a, 8); float* p[8]; for (int i = 0; i c 8; i++) // p[i] points to a[i] Nil = &a[i]; printb, 8); float* m = max(p, 8); tout CC m CC ', ' cc *m CC endl;

Here we have two (overloaded) print ( ) functions: one to print the array of pointers, and one to print the f 1 oats to which they point. After initializing and printing the array a, we define the array p and initialize its elements to point to the elements of a. The call print(p, 8) verifies that p provides indirect access to a. Finally the pointer m is declared and initialized with the address returned by the max ( ) function. The last output verifies that m does indeed point to the largest f 1 oat among those accessed by P-

This initialization is known as installation follow up work or processing after installation because it has to be performed as one of the first activities after the R/3 installation is finished. This step is accomplished by executing transaction SE06 (Tools Administration Transports Installation follow up work). Figure 6 7 shows an example of this screen.

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