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Figure 8-23 Event response options Remember, when a fault occurs in an application, the machine on which the fault occurred contacts WER to check on the data collection policy If the policy has changed and requires a new upload, the client machine creates a Cab according to the policy and uploads it to WER The data collection policy window allows you to specify additional information to be collected in this process In addition to system information, heap memory can be collected as well as additional files based on a predefined set of environment variables Finally, you also have the ability to specify how many additional Cabs should be collected using this new policy The last important column in the table illustrated in Figure 8-19 is the Cabs column Clicking the icon gives a list of Cabs available for the event A Cab is nothing more than a conglomerate of files that represent the event information (one Cab per upload) sent by users who choose to upload the information to Microsoft One of the most critical files in the Cab is the dump file that was generated at the point of failure This dump file can be used while debugging the problem postmortem as explained previously Now that we have looked at the various pieces of information accessible through the WER Web site, everything from a high-level overview of the events to a more detailed drilldown using the information the customer uploaded to Microsoft, we next turn our attention to the last critical step in the process: how to provide responses to customers after the issue has been understood

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To provide a response to customers about a particular event, you must navigate to the Event Details page for a particular event If a response has not yet been recorded for the event, the topmost section of the page will contain options for registering a response, as illustrated in Figure 8-23 Responses can be registered at three different levels:

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Bar Code Creator In .NET Using Barcode printer for ASP.NET . Drawer In Visual Studio .NET Using Barcode drawer for .OnStartupComplete Method The OnStartupComplete method, which occurs after OnConnection, is called when the host application has completed loading and the COM addin is set o load at application startup time, which is the case for the add-in we are creating (If the add-in is not set to load at startup, this method does not occur) Here s where things get a little interesting In the OnStartupComplete method, you ll want to create any toolbars, buttons, menus, and so on that you need for your COM add-in In our case, we want to create a Form Utilities toolbar that contains two buttons Copy Form Data and Paste Form Data When clicked, these buttons will do exactly what their names imply copy or paste the data in the form Listing 204 shows the code for the OnStartupComplete method (minus comments and error handling) Let s look at this method and its helper methods in detail.Related: ASP.NET PDF417 Generating , Generate EAN-8 ASP.NET , EAN 128 Generator Excel

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Consider now a discrete-time Markov chain (DTMC), say {Yj , j 0}, with discrete state space Y (possibly in nite and high-dimensional) The chain evolves up to a stopping time de ned as the rst time the chain hits a given set of states, Y; that is, = inf{j 0 : Yj } We assume that E[ ] < The chain has a transition probability matrix whose elements are P (y, z) = P[Yj = z | Yj 1 = y] for all y, z Y, and the initial probabilities are 0 (y) = P[Y0 = y] for all y Y We consider the random variable X = h(Y0 , , Y ), where h is a given function of the trajectory of the chain, with values in [0, ) Let (y) = Ey [X] denote the expected value of X when Y0 = y, and de ne = E[X] = y Y 0 (y) (y), the expected value of X for the initial distribution 0 Our discussion could be generalized to broader classes of state spaces For a continuous state space Y, the transition probabilities would have to be replaced by a probability transition kernel and the sums by integrals, and we would need some technical measurability assumptions Any discrete-event simulation model for which we wish to estimate the expectation of some random variable X = h(Y0 , , Y ) as above can t into this framework For simplicity, we stick to a discrete state space The basic idea of IS here is to replace the probabilities of sample paths (y0 , , yn ),

Event Typically used when a fix is very isolated and will not be incorporated into a product update

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