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4417 Cancellation In some designs, there is no need for keeping counts of callbacks or exhaustively traversing through subtask lists Instead, tasks complete when any subtask (or one of its subtasks, and so on) arrives at a suitable result In these cases, you can avoid wasting computation by cancelling any subtasks in the midst of producing results that will not be needed The options here are similar to those seen in other situations involving cancellation (see 312) For example, subtasks can regularly invoke a method (perhaps isDone) in their parents that indicates that an answer has already been found, and if so to return early They must also set their own status, so any of their subtasks can do the same This can be implemented here using FJTaskcancel that just prematurely sets isDone status This suppresses execution of tasks that have not yet been started, but has no effect on tasks in the midst of execution unless the tasks' run methods themselves detect updated status and deal with it When an entire set of tasks are all trying to compute a single result, an even simpler strategy suffices: Tasks may regularly check a global (static) variable that indicates completion However, when there are many tasks, and many CPUs, more localized strategies may still be preferable to one that places so much pressure on the underlying system by generating many accesses to the same memory location, especially if it must be accessed under synchronization Additionally, bear in mind that the total overhead associated with cancellation should be less than the cost of just letting small tasks run even if their results are not needed For example, here is a class that solves the classic N-Queens problem, searching for the placement of N queens that do not attack each other on a chessboard of size NxN For simplicity of illustration, it relies on a static Result variable Here tasks check for cancellation only upon entry into the method They will continue looping through possible extensions even if a result has already been found However, the generated tasks will immediately exit This can be slightly wasteful, but may obtain a solution more quickly than a version that checks for completion upon every iteration of every task Note also here that the tasks do not bother joining their subtasks since there is no reason to do so Only the ultimate external caller (in main) needs to wait for a solution; this is supported here by adding standard waiting and notification methods to the Result class (Also, for compactness, this version does not employ any kind of granularity threshold It is easy to add one, for example by directly exploring moves rather than forking subtasks when the number of rows is close to the board size).

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Robustness with Respect to Gaussianity Bias 0.015 0.017 0.016 0.017 0.015 0.019 0.013 0.004 Variance 0.039 0.036 0.039 0.045 0.149 0.131 0.122 0.228 MSE 0.039 0.036 0.039 0.045 0.150 0.132 0.122 0.228

The Kern class exports the following methods to allow modules to register and deregister a HAL group handler:

Gaussian Uniform Exponential Lognormal Pareto a 1:75 Pareto a 1:25 a-stable a 1:75 a-stable a 1.25

class NQueens extends FJTask { static int boardSize; // fixed after initialization in main // Boards are arrays where each cell represents a row, // and holds the column number of the queen in that row static class Result { // holder for ultimate result private int[] board = null; // non-null when solved synchronized boolean solved() { return board != null; } synchronized void set(int[] b) { // Support use by nonTasks if (board == null) { board = b; notifyAll(); }

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TInt AddHalEntry(TInt aId, THalFunc aFunc, TAny* aPtr); TInt AddHalEntry(TInt aId, THalFunc aFunc, TAny* aPtr, TInt aDeviceNumber); TInt RemoveHalEntry(TInt aId); TInt RemoveHalEntry(TInt aId, TInt aDeviceNumber);

a It can be seen that the residual bias and variance of the waveletbased estimator of the scaling exponent a are not very sensitive to the form of the marginal of the process X t . They are, moreover, very close to the theoretical performance derived assuming exact decorrelation of the wavelet coef cients and Gaussianity of X t .

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realizations of FARIMA(0; d; 0) processes (of length n 214 16,384) with a variety of probability density functions for the marginals We used a Daubechies3 [24] wavelet and j1 was set to j1 4 from a preliminary analysis involving the Chisquared goodness of t test described above Table 21 shows that the performance obtained with the non-Gaussian processes is quite close to that obtained from Gaussian processes Note that the four last chosen (Pareto and a-stable) processes are in nite variance processes The estimates, however, remain unbiased and the variances, though larger, remain controlled as explained in Delbeke [25] and Pesquet-Popescu and Abry [58] 2324 Estimating the Second Parameter of Scaling The scaling exponent a is a dimensionless parameter, which can be thought of as characterizing the qualitative nature of the scaling phenomena in question.

Note: An extension is unlikely to remove a HAL entry as extensions are never unloaded from the system. However, device drivers are dynamically loaded so must remove their handlers as part of their shutdown process. The arguments to the AddHalEntry APIs are the ID of a HAL group, a pointer to the handler function and a pointer to a data structure that will be passed to the handler function. A handler may also take a device number as an argument, so that it can be made device-speci c. For example, a second video driver could make itself a handler for display attributes by calling:

} synchronized int[] await() throws InterruptedException { while (board == null) wait(); return board; }

Although a is clearly the key, de ning the parameter of scaling, it is not suf cient to fully characterize a given scaling phenomenon, nor therefore the effect that scaling may have on the distributions of various statistics, nor the impact of scaling on performance issues in applications At the very least, there is a need for a second parameter to describe the quantitative aspect of the scaling, a magnitude or ``volume'' of scaling parameter This was illustrated in the introduction in the context of the variance of the sample mean of a LRD process There cr was introduced as a second parameter with the dimensions of variance describing the relative role that long-range dependence plays Similarly, for self-similar processes the variance s2 of the marginal at t 1 is a free parameter that also requires estimation.

Kern::AddHalEntry(EHalGroupDisplay, &handler, this, 1).

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