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p u b l i c delegate IAsyn c R e s u lt Beg i n EventHa n d le r ( obj ect send e r , EventArgs e , Async C a l l b a c k c b , obj e c t extraOata )j p u b l i c delegate void E n d EventHand l e r ( IAsy n c Re s u lt a r ) j

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You can call the AddOn P r e R e n d e rCompleteAsy n c method anytime leading up to the P r e R e n d e r event This registers your begin and end handlers with the current page After the ASPNET engine executes the P r e R e n d e r event, it will then proceed to invoking the begin handler, passing the state param eter you specified during registration (if any) as ext raDat a The begin han dler is responsible for initiating some asynchronous activity and returning an IAsyn c Re s u lt in accordance with the general APM pattern ASPNET passes an internally managed callback that, when executed, will cause ASPNET to use one of its worker threads to call the end handler The thread is then resumed back to the pool so that it can continue processing Web requests Once the handler finishes, rendering of the page is resumed

If you are providing a higher level component whose target audience is application developers-particularly ones who will be building CUIs-then you should consider exposing the even t-based asynchronous pattern instead The APM is meant for lower level framework and library components where flexibility over how completion takes place is desirable Application developers, however, are typically less concerned with performance and fine-grained control and more concerned with conveniently rendezvousing back to a CUI thread This is the event-based asynchronous pattern's forte

The lines in Figure 48 show that there are 15 possible samples to be selected, 6 of which have both marbles of the same color while 9 of the samples contain marbles of different colors With a total of six marbles, there is no way in which the game can be made fair Table 41 shows some of the rst combinations of red and green marbles that produce a fair game There are no combinations of 5 through 8, 10 through 15, or 17 through 25 marbles for which the game is fair We will prove this now One might notice that the numbers of red and green marbles in Table 41 are triangular numbers, that is, they are sums of consecutive positive integers 1 + 2 = 3, 1 + 2 + 3 = 6, 1 + 2 + 3 + 4 = 10, and so on The term triangular comes from the fact that these numbers can be shown as equilateral triangles: r r r r r r r r r r