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In interacting with the database, XSQL solves a couple of basic problems. It converts SQL results to XML, and it converts XML to SQL. You ve seen the conversion of SQL results to XML already with the xsql:query action, and you ll see the XML-to-SQL conversion later in this chapter. In both of these cases, data that is usually arranged in a table has to be represented in a tree format. Oracle solves this problem with a canonical schema. This schema is used by xsql:query when result sets are presented as XML and is required by the XSQL actions that insert XML documents into database tables as relational data. The schema uses the following common format for queries and XML insertions, updates, and deletions. In all these cases, you use XSLT transformations to massage the data. For queries, you use an XSLT stylesheet to transform the data to a format that is appropriate. Most often, this means transforming the canonical representation into HTML. When pushing data to the database, you use a stylesheet to transform the data from its original format into the canonical form. The canonical form can be used to represent all of the Oracle datatypes, including cursors, objects, and collections. But first, say that you have a simple table in the database, which includes the values in Table 5.4.

For more information on searching for drawings, see the section Finding drawings later in this chapter.

2. Open the Align palette (Window Align) and click the desired alignment. The options available vary depending on the initial placement of the items to be aligned. The buttons each depict their alignment effect. In Figure 7-28 two objects are selected and, because their sides overlap, their vertical lines cannot be aligned. However, they can be aligned side by side. The left-most button aligns the tops of both objects, the middle button aligns their horizontal centers, and the last button aligns the bottoms of the selected images.

The generation pulse train consisted of up to 30 pulses with pulse duration of 0.5 1.0 ms (Fig. 10.22). The pulse shape was temporally smooth, demonstrating single longitudinal mode operation (the bandwidth of the oscilloscope was about 50 MHz, a bandwidth large enough to visualize all possible intermode oscillations; however, these oscillations were not observed). This operation can be explained by

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Allows you to set or change the contents of an arbitrary cell in the table. The cell is specified by $row and $col (numeric indices starting from zero), and $contents contains the string to place in the cell. The optional $type and $body arguments work in the same way as those in addRow(). Allows you to set or change a header cell. Works in a similar way to setCellContents(). With $grow set to true, auto-grow is enabled. This means that, whenever you use setCellContents() or setHeaderContents() to populate non-existent cells, empty cells are created as necessary to fill in the gap between the existing cells and the new cells. The default value for $grow is false. The optional $body argument works like its counterpart in addRow().

Firewalls use packet filtering, proxy services, and stateful inspection to make the decision. Firewalls protect internal networks from viruses, attacks, redirect bombs, and other threats from the wild Internet. Firewalls conceal internal, hidden IP addresses using NAT or PAT.

Choose Center Mark from the Dimension toolbar. At the Select arc or circle: prompt, pick one of the four small circles at the corners of the model. Repeat the command for the other three circles. Choose Diameter from the Dimension toolbar. At the Select arc or circle: prompt, choose the outer of the two circles at 1 in Figure 14-18. At the Specify dimension line location or [Mtext/Text/Angle]: prompt, pick a location for the dimension line. Choose Radius from the Dimension toolbar. At the Select arc or circle: prompt, choose 2 from Figure 14-18. At the Specify dimension line location or [Mtext/Text/Angle]: prompt, pick a location for the dimension line. The line may appear to the left of the angle; try moving the cursor until the dimension appears to its right.