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in distribution when N , if we assume that (x) = 0 when x Bk By taking (x) equal to the indicator that x Bk , and vk ( ) = Vk , we recover the result of the second proposition An intuitive argument to justify these central limit theorems is that although the particles have dependent trajectories to a certain extent, the amount of dependence remains bounded, in some sense, when N The idea (roughly) is that the trajectories that start from the same initial state in stage 0 have some dependence, but those that start from different initial states are essentially independent (in xed splitting they are totally independent whereas in xed effort they are almost independent when N is large) When N while everything else is xed, the number of initial states giving rise to one or more successful trajectories eventually increases approximately linearly with N , while the average number of successful trajectories per successful initial state converges to a constant So the amount of independence increases (asymptotically) linearly with N , and this explains why these central limit theorems hold In what follows, we derive expressions for the asymptotic variance Vn , for selected splitting implementations Straightforward modi cations can provide expressions for Vk , for 0 k < n One may also rightfully argue that instead of normalizing by N in the central limit theorem, we should normalize by CN where CN = n Nk , the total number of particle levels simulated, which could k=0 be seen as the total amount of computation work if we assume that simulating one particle for one level represents one unit of work This makes sense if we assume that the expected work is the same at each level If CN /N C in probability as N , which is typically the case (in particular, CN /N = C = n + 1 exactly in the xed-effort implementations), then using Slutsty s lemma yields CN (p0 pn / 1) N (0, CVn ) in distribution as N So normalizing by CN instead of N only changes the variance by the constant factor C.

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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 elements 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 reating 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. a COM Add-in for InfoPath. GTIN - 128 Maker In VS .NET Using Barcode maker for ASP .Related: Barcode Printing Word , Print Barcode RDLC , .NET Winforms Barcode Generation Library

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