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Get the free A fast merging algorithm (STAN-CS-77-625): Brown, Mark R

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Flea DA0 46 090 UNCLASSIFIED_STANFORD UNIV CALIF DEPT OF COMPUTER SCIENCE A FAST MERGING ALGORITHM. (U) AUG 77 M R BROWN, R E TAR .JAN STANCS77625_FIG 12/1 N0001476C0588 Non_IN_c.n j l 1 _ g f l _p F.
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01
Define two sorted arrays as input.
02
Create an empty array to store the merged result.
03
Initialize two pointers, one for each array, pointing to the first element.
04
Repeat the following steps until either one of the arrays is completely traversed:
05
- Compare the elements at the current pointers of both arrays.
06
- Append the smaller element to the merged array and move the pointer of the array from which the smaller element was taken.
07
- If both elements are equal, append either one to the merged array and move both pointers.
08
If there are remaining elements in either array, append them to the merged array.
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The merged array will now contain all the elements from both input arrays in sorted order.

Who needs a fast merging algorithm?

01
A fast merging algorithm is useful for applications that require merging of sorted arrays efficiently.
02
Some examples of who needs a fast merging algorithm are:
03
- Data processing tasks involving large datasets
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- Database systems for merging index files
05
- Sorting algorithms that need to merge multiple sorted subarrays
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A fast merging algorithm is a computational method used to efficiently combine multiple sorted datasets into a single sorted dataset.
Typically, organizations or individuals who manage large datasets or require data integration must file a fast merging algorithm.
To fill out a fast merging algorithm, you need to input the sorted datasets that you want to merge and specify the method for merging.
The purpose of a fast merging algorithm is to optimize the process of combining sorted data to improve efficiency and reduce the computational time.
Information that must be reported includes the source datasets, the merging criteria, any transformations applied, and the resultant dataset.
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