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might b e fruitful I n doing so, i t often becomes evident that many loops in programs are comprised of iterations that are entirely independent of one another, that is, the execution of iteration i does not depend on the outcome of some separate predecessor or successor iteration j, or at least could be written that way This is great for parallelism, because, in the extreme, it means all loop iterations could run in parallel at once Given enough processors, of course The data parallelism approach is also nice for scalability The upper limit on parallelism is typically much larger, because loop iteration counts are often quite large and dependent on the dynamic size of data that must be operated upon The amount of data on which programs must operate nor mally grows over time, and while processor clock speeds have begun to slow, the growth in disk space usage has not GBs are now giving way to TBs, and there is no end in sight (aside from physical limitations on how fast humans can create the data) Growth in data sizes in a data parallel pro gram translates into the exposure of more parallelism opportunities that can scale to use many processors as they become available Because of this, many industry experts believe that data parallelism is the most scalable and future-proof way of building parallel programs-programs that will not be inherently limited by their construction Data parallelism is not a panacea Every part of every program is not comprised of a loop Some things can be expressed that way, but not all This is why the recommended architecture for concurrent applications, out lined back 1 , Introduction, encourages higher level isolation and architectural separation of independent parts, mixing diverse kinds of par allelism together in the same program But for parts of the program that can use it, data parallelism should be the first choice.

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Calculating EAN-8 / EAN - 13 check digits with VB . NET . The following two code snippets show how to calculate an EAN8 / EAN13 check digit with Visual Basic .

We simply state this theorem here We prefer to prove it using techniques developed in 2, so we delay the proof until then Now we turn to events that can occur together

Loops and Iteration Let's begin with simple loop parallelism When data parallelism is used, the first thing to consider is how to break the iteration space into independent units of work In the case of an ordinary for loop, the iteration space is typically a range of integers, while fore a c h loops iterate over individual elements in some collection What is the best way to divvy these things up among the processors

Accumulating Time Worked / 25

For example, if we were to parallelize the following loop, how would we decide how many threads to use, how best to schedule them, how to assign iteration ranges to threads, and so on

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NET Core Barcode is a cross-platform Portable Class Library that generates barcodes using barcode fonts. It supports Windows, macOS and Linux, and can be ...

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void F o r ( int 10, int h i , Action < i nt > bod y ) { for ( i nt i = 10; i < h i ; i++ ) { body ( i ) ; } }

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Suppose we have a jar of marbles containing ve red and seven green marbles We draw them out one at a time (without replacing the drawn marble) and want the probability that the rst drawn marble is red and the second green Clearly, the probability the rst is red is 5/12 As for the second marble, the contents of the jar have now changed, and the probability the second marble is green given that the rst marble is red is now 7/11 We conclude that the probability the rst marble is red and the second green is 5/12 7/11 = 35/132 The fact that the composition of the jar changes with the selection of the rst marble alters the probability of the color of the second marble The probability the second marble is green given that the rst is red, 7/11, differs from the probability the marble is green, 7/12 We call the probability the second marble is green, given the rst is red, the conditional probability of a green, given a red We say in general that P(A B) = P(A) P(B|A) where we read P(B|A) as the conditional probability of event B given that event A has occurred This is called the multiplication rule

The same questions are equally interesting for parallelizing code that iterates over collections of data, for example, an array or any other data structure with an indexer (such as I L i s t < T > in the NET Framework and std : : vector in C++'s STL)

in the current period, but rather just those that clearly require correction These can be times that are too high, any entry with some missing information, overtime, or hours worked during a weekend A computer program can be created to sift through all direct labor data, pick out possibly incorrect data, and present it in a report format similar to the one shown in Exhibit 22

v o i d F o r < T > ( T [ ] a r r , Action < T > body ) { for ( i nt i = a; i < a r r Lengt h ; i++ ) { body ( a r r [ i ] ) ; }

void F o r < T > ( T [ ] a r r , Action < T > body ) { F or ( a , a r r Lengt h , i = > body ( a r r [ i ] ; }

Had the rst marble been replaced before making the second drawing, the probability of drawing a green marble on the second drawing would have been the same as drawing a green marble on the rst drawing, 7/12 In this case, P(B|A) = P(B), and the events are called independent

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