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From the table, you can see that the number of comparisons that take place during the merge from disk is remarkably close to number of rows * log2(number of sort runs). This tells you that Oracle is probably keeping a little tree-like structure that points to the start of each run that has been reloaded, and effectively keeps walking down the tree to find which run has the next smallest item. (Alternatively, you could think of this tree as a list of the top item from each run, with Oracle doing a binary chop to see which top of list is currently the lowest value.) If you recall that our test case has 1,048576 rows, and log2(1,048,576) = 20, you will also notice that the number of comparisons for the memory sort is quite close to: number of rows * log2(number of rows). The figure is not extremely accurate (it would have to be 20,971,520 to be perfect), and for some special cases the result can be quite a long way off the code seems to have some optimizations that cater to runs of presorted values.

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In fact, we didn t even need to compile the code to discover this syntax error. Look carefully at line 13 Tip in Figure 11-1, and you ll see that the IDE has underlined the Public Property keywords (in blue). That s because the IDE is automatically parsing the file as you type, and it highlights any syntax error it finds with a red underline. What Microsoft Word did for years for spelling mistakes is now done by VS .NET for syntax errors!

As previously mentioned, regardless of the output format, the JasperReports exporters try to produce documents that are as close as possible to their Graphics2D representation. This is

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It was the appearance of this factor of log2(), combined with the three pointers per datavalue, that led me to believe that the insertion tree was a binary tree, but the degree of error that sometimes appears may mean my assumption is wrong.

Besides showing the error in the Output window, the compiler also adds build error tasks to the Task List window and automatically displays that window, as shown in Figure 11-3. (You can also open the Task List window by selecting View Other Windows Task List or by pressing Ctrl+Alt+K.) Double-clicking each build error task will take you directly to the file and position where the error was detected.

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It is possible that Oracle is using a form of the heapsort, which would start by loading data into a partly ordered tree structure known as a heap. (The word heap sometimes means something far more structured than the way teenagers store their belongings.) A heapsort then uses a shuffle-down mechanism to restructure the heap into a fully sorted structure. I have discounted the heapsort as Oracle s mechanism for sorting because even though the number of comparisons used is appropriate, the optimum implementation of the heapsort algorithm needs only one pointer per entry rather than the three which, given the amount of memory involved, Oracle seems to use. Interestingly, I have heard comments that the 10gR2 release is very much faster at sorting than previous releases so perhaps the Oracle developers have finally changed the algorithm and the code will have switched to a heapsort by the time you read this note.

Figure 11-3. The Task List window shows build error tasks. It s particularly worth watching out for typos, because they re probably the most common cause of syntax errors. But don t worry too much about them; with all the help from the IDE and the compiler, you should be able to quickly and easily locate and fix syntax errors.

The final column in the table reports the total number of comparisons performed As you can see, this doesn t really change significantly, as the balance shifts from in-memory sorting to merge sorting But the previous table showed that we used increasing amounts of CPU as we shifted from the disk based to the memory-based sort How could this happen It seems a little unlikely that the CPU time of an actual comparison between data items is different in the two types of operation but it could take more CPU to walk up and down the tree to find something to compare with! When we did the full in-memory sort, we had a pretty tall tree to traverse (the height of the tree is log2(number of rows)).

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