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The universe is core to the entire BusinessObjects XI suite: Web Intelligence and Desktop Intelligence users access the universe to build new queries using familiar business terms Crystal Report authors may use it as an optional data source but will not be able to leverage the full capabilities of the universe Dashboard Manager uses measures in the universe to create metrics In designing a better universe, understand who will be the query authors today and in the future Ensure that the universe is simple enough not to overwhelm users, yet powerful enough to facilitate business insight

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There is something very important to notice in this example: Main( ) suspends until Invoke( ) returns Therefore, even though MyMeth( ) and MyMeth2( ) are executing concurrently, Main( ) is not If you want the calling thread to continue execution, you can t use Invoke( ) as shown here Although the previous example used named methods, this is not required when calling Invoke( ) Here is the same program reworked to use lambda expressions as arguments to Invoke( ):

// Use ParallelInvoke( ) to execute methods concurrently // This version uses lambda expressions using System; using SystemThreading; using SystemThreadingTasks; class DemoParallel { static void Main() { ConsoleWriteLine("Main thread starting");

n 6, I discussed the importance of aligning the universe with business goals, outlined techniques to plan for iterative development, and reviewed the basic components of a universe In this chapter, you will get much more technical and look at the Designer interface and key parameters that help you build the universe

for i = 1, , n - 1, and with y representing s in the case of translating followers, f in the case of their oscillating counterparts Now, if we de ne the (n - 1)-dimensional vectors y, y , and y in exactly the same way as de ned in Subsec 741, then the counterparts of relations (729) and (730) take the forms Ay = 6Cy y = (F - GC)y (738) (739)

Part II:

// Run two anonymous methods specified via lambda expressions ParallelInvoke( () => { ConsoleWriteLine("Expression #1 starting"); for(int count = 0; count < 5; count++) { ThreadSleep(500); ConsoleWriteLine("Expression #1 count is " + count ); } ConsoleWriteLine("Expression #1 terminating"); }, () => { ConsoleWriteLine("Expression #2 starting"); for(int count = 0; count < 5; count++) { ThreadSleep(500); ConsoleWriteLine("Expression #2 count is " + count ); } ConsoleWriteLine("Expression #2 terminating"); } ); ConsoleWriteLine("Main thread ending"); } }

BusinessObjects XI administrators use Designer to build universes While much of BusinessObjects XI is managed via a web environment and browser-based tools, Designer must be installed locally on your PC In previous versions of BusinessObjects, designers could work on a universe offline for when they did not have connectivity to the repository With BusinessObjects XI, you must first log in to the CMS repository, even when you are working against a local copy of a universe file To launch Designer, follow these steps: 1 From Windows, select Start | Programs | BusinessObjects XI Release 2 | BusinessObjects Enterprise | Designer Designer presents you with a login screen 2 If your deployment has multiple CMS servers, for test and production, select the correct enterprise server from the System drop-down 3 Enter your BusinessObjects Enterprise user name in the appropriate box (Note: Administrator is a default user name created during initial installation) BusinessObjects Enterprise user names are not case sensitive, but user names with other authentication systems in Step 5 may be

Because the compound assignment statements are shorter than their noncompound equivalents, the compound assignment operators are also sometimes called the shorthand assignment operators The compound assignment operators provide two benefits First, they are more compact than their longhand equivalents Second, they can result in more efficient executable code (because the left-hand operand is evaluated only once) For these reasons, you will often see the compound assignment operators used in professionally written C# programs

where A, C, F, and G are formally identical to their counterparts in Subsec 741 Their differences are that ai and bi in the entries of these matrices in that subsection change to Dyi and 1/Dyi, respectively In this case, obviously, Dy i y i +1 - y i

4:

Part II: