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We see that the number of points is 1, 1, 2, 3, 5, The Fibonacci sequence begins with 1, 1; subsequent terms are found by adding the two immediately preceding terms Can it be that the number of points follows the Fibonacci sequence Of course, we cannot conclude that just because the pattern holds in the rst few cases But the Fibonacci pattern does hold here! Here is why: if two heads in a row occur on the nth toss, then either the sequence begins with T followed by HH in n 1 tosses or the sequence begins with HT (to avoid the pattern HH) followed by HH in n 2 tosses So the number of points in the sample space is found by writing T before every point giving HH in n 1 tosses and writing HT before every point giving HH in n 2 tosses So the total number of points in the sample space for the occurrence of HH in n tosses is the sum of the number of points for which HH occurs in n 1 tosses and the number of points in which HH occurs in n 2 tosses, the Fibonacci sequence Here, for example, using the points in the previous table, are the points for which HH occurs for the rst time at the seventh toss: T |TTTTHH T |TTHTHH T |THTTHH T |HTTTHH T |HTHTHH HT |TTTHH HT |THTHH HT |HTTHH The assignment of probabilities to the sample points is easy, but the pattern they follow is dif cult and cannot be simply stated

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was orphaned and react accordingly by validating data, skipping a step in the shutdown cleanup, and so forth Neither weakening nor abandonment apply to other kernel synchronization objects, such as events and semaphores, so you generally can't rely on state invariants associated with them to hold dur ing shutdown either Generally speaking, if you use any sort of cross-thread synchronization in your Dl lMa i n method, you are inviting trouble and long hours of debugging These callbacks must run under the protection of the OS loader lock, which always demands extreme care and thoughtfulness Because of the serious problems this can cause, which often lead to shut down crashes, behavior has changed in Windows Vista Instead of weak ening the locks and permitting threads to observe corrupt state, Windows Vista will immediately terminate the process (via Termi n at e P roc e s s ) when an attempt to acquire an orphaned lock is made on the shutdown thread Although this can lead to some shutdown logic being skipped (which can itself cause problems), all critical data should have been persisted and machine-wide state cleaned up at the application level before the call to E x it P ro c e s s ever occurred Any occurrence of termination during shut down like this is a bug in some code running in the process The challenge is figuring out in which code that bug lives

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Slim reader/ writer lock ( S R W Lo c k ) acquisitions are inconsistent with everything said above They are not shutdown aware and, hence, trying to acquire an orphaned S RW L o c k on the shutdown thread will cause a hang This might sound bad, but remember, if a lock can be orphaned leading up to a shutdown, there is a bug in the software somewhere Instead of data corruption, you at least have the opportunity to get a Windows Error Reporting hang entry Let's turn to a sample VC++ program that demonstrates this behavior You wouldn't write code this way; it's been specifically crafted to illustrate the orphaning problem First we create a DLL to hold all of the interesting code in its D l l Ma i n : we initialize a C R I T I CA L_S E C T I ON, a mutex, and, on Windows Vista, a S RW L o c k during D L L_PROC E S S_ATTACH, and attempt to acquire them during D L L_PROC E S S_DE TACH We define an exported function, GetAn d B loc k, from our DLL that acquires these synchronization objects and sleeps for a long time with them held This will be called just before we ini tiate the shutdown process from a separate thread, causing all of the locks to become orphaned We also define a function I g n o r eC r it i c a l S e c t i o n , which suppresses critical section acquisition on the shutdown code path (to avoid shutdown in the middle of our test on Vista) This sample code will work on both Windows Vista and older OSs, despite S RW L o c ks not existing, based on whether _WI N 3 2_WINNT is defined at compile time.

To calculate this expectation, let an denote the probability that the event HH occurs at the nth trial Then, using the argument leading to the Fibonacci series above, it follows that an = qan 1 + qpan 2 for n > 2 and we take a1 = 0 and a2 = p2 This formula is a recursion and we will study this sort of formula in 16 Now multiply this recursion through by n and sum this result from n = 3 to in nity to nd

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