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To decide whether someone has entered an Open competition, we need to find just one matching entry. To decide he has not entered an Open competition, we need to check all the Open entries to make sure there is not one for him. In terms of our joined tables in Figure 4-2, finding those people who have entered an Open tournament is a simple relational algebra select operation. Remember that for a select operation we look at each row independently and decide whether it should be included in the returned set of rows. However, to find people who have not entered an Open tournament, we need to investigate every row in the table to ensure that there is not an entry for a particular member. This is a much more complex task than a simple select. We can see from the third row in Figure 4-2 that member 258 has entered a non-Open tournament, but we have to search further down the table to see that he has entered an Open tournament at a different time. In fact, we also need to consider the members who have never entered any tournaments at all. These members IDs will not appear in the Entry table at all, so we also have to investigate another table, the Member table, to find the complete list. The type of query described in the previous paragraph can be expressed in the relational algebra using one of the set operations that we will look at in 7. However, we can also use relational calculus to help us write the SQL statement for this type of query. To do that, we need first to introduce the EXISTS keyword.

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The for loop traverses the list one element at a time, allowing the developer to perform some action on each element if so desired Listing 2-12 Traversing a List Using a for Loop >>> ourList=[1,2,3,4,5,6,7,8,9,10] >>> for elem in ourList: .. print elem .. 1 2 3 4 5 6 7 8 9 10 As you can see from this simple example, it is quite easy to go through a list and work with each item individually The for loop syntax requires a variable to which each element in the list will be assigned for each pass of the loop It is also possible to combine slicing with the use of the for loop In this case, we ll simply use a list slice to retrieve the exact elements we want to see For instance, take a look a the following code which traverses through the first 5 elements in our list.

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The previous example imported the <planet> element template from the master stylesheet planetsToXHTML.xsl. The stylesheet duplicated the contents from the master stylesheet within planets12.xsl and planets13.xsl and edited them to introduce changes. This causes a problem if you then need to change the master stylesheet. You d have to update the copied section each time. Using this approach would make it difficult to maintain and keep stylesheets consistent. An alternative is to introduce a named template into the master stylesheet. You can see this approach in planets14.xml, planetsToXHTMLNamed.xsl, and planets14.xsl. The master stylesheet planetsToXHTMLNamed.xsl includes a named template. It follows with the changed lines shown in bold: < xml version="1.0" encoding="UTF-8" > <xsl:stylesheet version="1.0" xmlns:xsl="http://www.w3.org/1999/XSL/Transform"> <xsl:output method="html" version="4.0" indent="yes"/> <xsl:template match="text()"/> <xsl:template match="neighbours"> <html> <head> <title>A simple HTML page</title> <style type="text/css"> <xsl:call-template name="css" /> </style> </head> <body> <p> <a href="http://www.nasa.gov/">Visit NASA!</a> | <a href="http://www.nineplanets.org/">Tour the solar system</a> </p> <h1>Our neighbours</h1> <xsl:apply-templates/> <hr/> Copyright Planetary Fun 2006. </body> </html> </xsl:template> <xsl:template name="css"> body {font-family: Verdana, Arial, sans-serif; font-size: 12px;} </xsl:template> <xsl:template match="planet"> <h2><xsl:value-of select="@name"/></h2> <xsl:value-of select="description/text()"/> <ul><xsl:apply-templates/></ul> </xsl:template> <xsl:template match="positionFromSun"> <li><strong>Position from sun: </strong><xsl:value-of select="text()"/></li> </xsl:template> <xsl:template match="diameter"> <li><strong>Diameter: </strong><xsl:value-of select="text()"/></li>

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Let s recall some relational calculus from the previous chapter. Our questions about who did or did not enter Open tournaments can be conveniently represented with calculus expressions. This approach allows us to answer the questions involving negatives that we had trouble with in the previous section. Let s start with a simple question. For example: What are the names of all members who have ever entered any tournament We can start by thinking in terms of which rows of the Member table would satisfy our question. Consider the following sentence and Figure 4-4 together: I ll write out the names from row m, where m comes from the Member table, if there exists a row e in the Entry table where m.MemberID = e.MemberID. Listing 4-9 shows the equivalent calculus expression.

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