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The SQLBulkOperations() call allows an application program to efficiently update, insert, delete, or refetch multiple rows based on their bookmarks It operates in conjunction with block cursors and works on the rows in the current rowset The application program places the bookmarks for the rows to be affected into an array and places into other arrays the values to be inserted or deleted It then calls SQLBulkOperations() with a function code indicating whether the identified rows are to be updated, deleted, or refetched, or whether a set of new rows is to be added This call completely bypasses the normal SQL statement syntax for these operations, and because it can operate on multiple rows in a single call, can be a very efficient mechanism for bulk insertion, deletion, or update of data..

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27.2.4 Preferred Fits Table 27.5 lists the preferred fits for most common applications. Either first or second choices from Table 27.3 should be used for the basic sizes. Example 1. Using the shaft-basis system, find the limits for both members using a basic size of 25 mm and a free-running fit. Solution. From Table 27.5, we find the fit symbol as D9/h9, the same as Fig. 27.2. Table 27.1 gives Dmin = 18 and Dmax = 30 for a basic size of 25. Using Eq. (27.2), we find D= DmaxDmin = 30 (18) = 23.2 mm

Part V:

Then, from Eq. (27.1) and Table 27.2, 40i = = 40 (0.45D1/3 + 0.001D) 1000 40 [0.45(23.2)1/3 + 0.001(23.2)] = 0.052 mm 1000

The Oracle Call Interface (OCI)

This is the IT9 tolerance grade for the size range 18 to 30 mm. We proceed next to find the limits on the 25D9 hole. From Table 27.4, for a d shaft, we find = 0, = 16, and = 0.44. Therefore, using Eq. (19.3), we find the fundamental deviation for a d shaft to be Fundamental deviation = + D 16(23.2)0.44 =0+ 1000 1000 = 0.064 mm But this is also the upper deviation for a d shaft. Therefore, for a D hole, we have Lower deviation (hole) = upper deviation (shaft) = ( 0.064) = 0.064 mm The upper deviation for the hole is the sum of the lower deviation and the IT grade. Thus Upper deviation (hole) = 0.064 + 0.052 = 0.116 mm The two limits of the hole dimensions are therefore Upper limit = 25 + 0.116 = 25.116 mm Lower limit = 25 + 0.064 = 25.064 mm For the h shaft, we find from Table 19.4 that = = = 0. Therefore, the fundamental deviation, which is the same as the upper deviation, is zero. The lower deviation equals the upper deviation minus the tolerance grade, or Lower deviation (shaft) = 0 0.052 = 0.052 mm Therefore, the shaft limits are Upper limit = 25 + 0 = 25.000 mm Lower limit = 25 0.052 = 24.948 mm

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