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This approach suffers from reducing the amount of latent parallelism available, which will possibly impact the speedup observed in practice For situations where the input data size is very large, all individual invo cations of ma p cost roughly the same, however, this approach should not tangibly impact the parallel efficiency (and should improve things)

When loops are nested, there is an interesting decision to make Considering a two-loop case, should we parallelize the outer loop, the inner loop, or both

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Solved this problem. Modified the data set by populating the values in the same format. Eg., I appended the object as. 123 456 789. and mapped the data-source​ ...

Maximum foreign earned income exclusion If you completed Part VI, enter the number from line 29 36 days All others, enter the number of days in your qualifying period that fall within your 2003 tax year (see the instructions for line 29) If line 36 and the number of days in your 2003 tax year (usually 365) are the same, enter 1000 Otherwise, divide line 36 by the number of days in your 2003 tax year and enter the result as a decimal (rounded to at least three places) Multiply line 35 by line 37 Subtract line 34 from line 27 Foreign earned income exclusion Enter the smaller of line 38 or line 39 Also, complete Part VIII

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As with most things, there isn' t a simple one size fits all answer In many cases, parallelizing the outer loop will yield the most benefit This assumes that, in the above example, N is sufficiently large to expose enough paral lelism to achieve a speedup If N is less than the number of processors, for instance, then it is worth considering an alternative such as parallelizing the inner loop instead Again, this assumes M is sufficiently large If it isn't, then it may be worth at considering parallelizing both (When it comes to the parallelization process, we can use the techniques we have already reviewed ) A word of caution: a naive implementation of nested invoca tions of the above parallel loop examples will lead to terrible performance because the growth for units of work will be quadratic (Le, O(NM , and recursion and blocking will become a problem for many implementations (such as the thread pool, where such a scheme could easily lead to dead lock) There are alternative approaches One can "fuse" the inner with the outer loop, and then parallelize the single remaining loop This exposes more information to the parallel loops implementation, so that it can more accurately partition the entire space of the iteration at once, rather than dynamically

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The value of n in the central limit theorem, as we have already stated, need not be very large To show how close the approximation is, we show the graph N(3/2, 1/2) in Figure 87 and then, in Figure 88, the graphs of N(3/2, 1/2) and f3 (x) superimposed We previously calculated, using f3 (x), that P(1/2 x 5/2) = 23/24 = 0958 33 Using the normal curve with mean 3/2 and standard deviation 1/2, we nd the

This is typically the best approach for such blatant nesting It also leads to roughly the same cache access patterns as if the inner loop remained sequential It is also worth considering whether to rearrange the loop's structure If the data access pattern of the body is such that parallelizing on the inner loop but executing the outer loop inside each thread will lead to better

cache efficiency, i t may b e desirable t o first restructure the above loop into the following code before parallelizing the outer loop (or even applying the fusion technique)

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for ( i nt j 0 ; j < M; j ++ ) f o r ( i nt i 0 ; i < N ; i++ ) f(i, j ) ;

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