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There are a handful of options at your disposal when promoting a new property First, you want to select any eld or repeating group In our meeting request template, we selected the When and Location elds from the data source We will want to see this data without needing to open the form; the values of these form elds will be shown in columns of the library The



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The algorithms we describe in this chapter are all interchangeable Each is passed an array containing the elements We require the existence of operator<,which can be used to place a consistent ordering on the input' As shown in Figure 92 once one of the relational operators has been defined, all the relational and equality operators can also be meaningfully defined Besides the copy assignment operator, these are the only operations allowed on the input data An algorithm that makes ordering decisions only on the basis of comparisons is called a comparison-based sorting algorithm In this chapter, N is the number of elements being sorted





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Tesseract Source Code Documentation
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Use a SharePoint Site Column from this group drop-down lists, of course, all of the site content types! Once you select a group, the Display name drop-down is populated with the columns for that content type Beyond the site content types and their associated columns, the (None: Create new column in this library) group is always available, which lets you de ne your own custom column name speci cally for this library Figure 913 shows the When data source eld promoted as Due Date This means the When eld value is shown in the document library with its column heading as Due Date

The insertion sort is quadratic in the and average cases It is fast if the input has already been sorted

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We discussed the simplest sort, the insertion sort, in Section 33 The implementation in Figure 93 reDeats Figure 34 for convenience Because ofthe nested loops, each of which can take N iterations, the insertion sort algorithm is O(N2) Furthermore, this bound is achievable because input in reverse order really does take quadratic time A precise calculation shows that the tests at line 12 in Figure 93 can be executed at most P + I times for each value of P Summing over all P gives a total time of

Figure 913: Selecting a field from the data source to promote The display name (Due Date) can be set independently from the node name (When)

However, if the input is presorted, the running time is O(N) because the test at the top of the inner f o r loop always fails immediately Indeed, if the input is almost sorted (we define almost sorted more rigorously shortly), the insertion sort will run quickly Thus the running time depends not only on the amount of input, but also on the specific ordering of the input Because of this wide variation, analyzing the average-case behavior of this algorithm is worthwhile The average case turns out to be 8 ( N 2, for the insertion sort as well as a variety of other simple sorting algorithms An inversion is a pair of elements that are out of order in an array In other words, it is any ordered pair (i, j ) having the property that i < j but A, > A j For example, the sequence (8, 5, 9, 2, 6, 3 ) has 10 inversions that correspond to the pairs (8, 5), (8, 2), (8,6), (8, 3), (5, 2), (5, 3), (9, 2), (9,6),

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