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Adding User Interface Items To be useful, most COM add-ins add some custom buttons, menu items, or other items to the user interface of the application that is hosting the addin These UI lements give your users a way to interact with your COM add-in Adding UI elements in InfoPath 2007 is typically done by using the CommandBars collection and CommandBar object Therefore, as we show you how to create COM add-ins for InfoPath, along the way, we ll also show you how to use the CommandBars collection to add your own UI However, there is one thing you should keep in mind if you plan to create a COM add-in to be shared by multiple applications As we re sure you ve noticed by now, certain applications in the 2007 Microsoft Of ce system now include a new user interface the Ribbon Certain other applications, including InfoPath, do not Therefore, the process of creating user interface elements for add-ins that are shared across multiple applications is a little more dif cult Since our discussion of COM add-ins is limited to InfoPath 2007, however, we will only show you how to add UI using the CommandBars collection As we ve mentioned, since a full discussion of creating UI, whether you re using command bars or the Ribbon, is outside the scope of this book, we will once again refer you to the MSDN online documentation However, once we walk through the samples together, you should have enough knowledge to add any user interface elements to InfoPath that you like Now, without further ado, let s create our rst COM add-in for InfoPath.

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As with any form of troubleshooting, the more you understand the underlying system being debugged the greater success you will have at identifying the root cause In the NET world, this translates to understanding how the runtime itself functions Knowing how the garbage collector works will enable you to more efficiently debug memory leak issues Knowing how the interoperability layer works will enable you to more efficiently debug COM problems Knowing how synchronization works will enable you to more efficiently debug hangs And the list goes on and on Venturing outside of the comfort zone of your own application and digging deep into the runtime will greatly enhance your debugging success Problems that may have otherwise taken weeks to debug through traditional means can now be solved in a relatively short time span In this chapter, we will take a guided tour of the NET runtime Some of the core runtime components and concepts useful when debugging NET applications will be discussed and the debuggers and tools will be used to illustrate the internals of the runtime This is by no means an exhaustive description of the NET runtime; the chapter focuses on some of the areas most commonly known to cause problems for developers

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In this case, the variance is minimized for = + 1/T ( 2 + 1/T 2 )1/2 < When > 2 , the variance is in nite because the squared likelihood ratio grows exponentially with y at a faster rate than the exponential rate of decrease of the density Figure 22 shows the variance ratio (IS vs non-IS) as a function of , for T = 3 and = 1 We see that the minimal variance is attained with /4 Another interesting situation is if A = [0, T1 ] [T2 , ) where 0 < T1 < T2 < The zero-variance density is again exponential trun cated to A, which is now split in two pieces If we just change to , then the < ( > ) So variance associated with the rst (second) piece increases if one of the two variance components increases, regardless of how we choose One way of handling this dif culty is to use a mixture of exponentials: take 1 < with probability p1 and 2 > with probability p2 = 1 p1 We now have three parameters to optimize: 1 , 2 , and p1 Example 2 Now let X be binomially distributed with parameters (n, p), and suppose we wish to estimate = P[X na] for some constant a > 0, where na is assumed to be an integer Again, the zero-variance IS samples from this binomial distribution truncated to [na, ) But if we restrict ourselves to the class of non-truncated binomial changes of measure, say with parameters (n, p), following the same line of reasoning as in Example 1, we want to nd the p that

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