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Drawboard creates easier PDF markup software . We are leading the way in digital ink and markup collaboration for architecture, engineering, construction and ...

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When you are writing a recursive template or function that will need to call itself lots of times, then it is worthwhile trying to make it tail recursive. The two things that you need to ensure are Within every branch of the instructions inside the template or function, the template or function only calls itself once. Within every branch of the instructions inside the template or function, the recursive call is the last thing the processor needs to do. We ll look at an alternative design for a template working out the product of a sequence of numbers to illustrate these issues. First, look at the private-math:product() helper function from the last section (the recursive call is highlighted): <xsl:function name="private-math:product" as="xs:double"> <xsl:param name="numbers" as="xs:double*" /> <xsl:param name="product" as="xs:double" /> <xsl:sequence select="if (exists($numbers)) then private-math:product($numbers[position() > 1], $product * $numbers[1]) else $product" /> </xsl:function>



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The key thing to note about this code template is that there s very little code in the class that s not related to the business requirements. Most of the code implements business properties, validation, and authorization rules or data access. The bulk of the nonbusiness code (code not specific to your business problem) is already implemented in the CSLA .NET framework.





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23 Apr 2019 ... This powerful PDF app allows you to annotate PDFs and organize and ... Drawboard PDF is a top-tier tool for anyone who needs to annotate , ...

There s only one recursive call within this function (the one that s highlighted) and it occurs as the last thing within an if expression in a <xsl:sequence> that is the last instruction in the function. If the recursive call happens at all, then it s the last thing that happens. Now consider the following definition of the function, which performs the same calculation, but this time by getting the product of the rest of the items, and then multiplying that by the value of the first item: <xsl:function name="private-math:product" as="xs:double"> <xsl:param name="numbers" as="xs:double*" /> <xsl:sequence select="if (exists($numbers)) then $numbers[1] * private-math:product($numbers[position() > 1]) else 1" /> </xsl:function> In this version, there s still only one recursive call to the private-math:product() function, but it is not the last thing that happens when the function is processed. After getting the product of the rest of the numbers, the template goes on to use that product to work out what value to give as the result (by multiplying it by the first number in the sequence). So the preceding template is not tail recursive.

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The algorithm of Figure 3-12 illustrates the reordering of blocks, but you don t need to do that. It s a user implementation detail. This recipe and the sizing algorithm focus on the awareness of giving the HTML page feedback that a table cell now has room for one, two, or three columns of content. How that content is displayed depends on the HTML page and is beyond the scope of the sizing algorithm. Getting back to the source code of the calling HTML page, the function setContentCallback is called after calling setCharacteristics. The purpose of the function setContentCallback is to define a user callback that is updated with the new information of how many user-restricted columns can fit in a cell. In the example, the client code displays the parameters in the table cell. To reproportion the table, you call the method update. The first time update is called, it is from the body onload event. The body onload event is fired only once and won t be called again if the client resizes the client browser. To have the update method called whenever the browser is resized, the window.onresize event is assigned. In the example, you assign window.onresize to the function updateClientArea, which makes a single method call to flexbox.update, which in turn updates the proportions of the table. Now that the theory of the sizing algorithm has been explained from the abstract level, let s discuss the details of the sizing algorithm. The following code shows the complete implementation of the sizing algorithm. Note that the sizing algorithm is a custom implementation, and you might choose a different strategy in your own situation: function FlexBox(parentIdentifier) { if (typeof(parentIdentifier) == "string") { this.parentIdentifier = document.getElementById(parentIdentifier); } else {

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