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Anyone who has worked with the TKPROF utility is presumably familiar with the concept of recursive and internal SQL statements. SQL Statements sent by a database client are executed

15 application is used to walk the user through using Grails 1.0 to 16 build an application. Below is a list of controllers that are 17 currently deployed in this application. Click on each to execute 18 its default action:</p> 19 <br /> 20 <div class="dialog" style="margin-left:20px;width:60%;"> 21 <ul> 22 <g:each var="c" in="${grailsApplication.controllerClasses}"> 23 <li class="controller"><a href="${c.logicalPropertyName}"> 24 ${c.fullName}</a></li> 25 </g:each> 26 </ul> 27 </div> 28 </body> 29 </html>

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If we can find any circulation with those properties, we re done Now, let f (e) = f (e) - l(e) We can then enforce the lower and upper bounds on f by simply requiring that 0 f (e) c(e), right.

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at recursive call depth 0. Should a SQL statement fire other statements, such as an INSERT statement, which fires the execution of an insert trigger, then these other statements would be executed at recursive call depth 1. A trigger body may then execute additional statements, which may cause recursive SQL at the next higher recursive call depth. Following is an example of an INSERT statement executed at recursive call depth 0. The INSERT statement fires a trigger. Access to a sequence in the trigger body is at recursive call depth 1. Note how the execution of the top level INSERT statement (EXEC #3) is written to the trace file after the execution of the dependent SELECT from the sequence has completed (EXEC #2). PARSING IN CURSOR #3 len=78 dep=0 uid=61 oct=2 lid=61 tim=771237502562 hv=3259110965 ad='6c5f86dc' INSERT INTO customer(name, phone) VALUES (:name, :phone) RETURNING id INTO :id END OF STMT PARSE #3:c=0,e=1314,p=0,cr=0,cu=0,mis=1,r=0,dep=0,og=1,tim=771237502553 ===================== PARSING IN CURSOR #2 len=40 dep=1 uid=61 oct=3 lid=61 tim=771237506650 hv=1168215557 ad='6c686178' SELECT CUSTOMER ID SEQ.NEXTVAL FROM DUAL END OF STMT PARSE #2:c=0,e=1610,p=0,cr=0,cu=0,mis=1,r=0,dep=1,og=1,tim=771237506643 EXEC #2:c=0,e=57,p=0,cr=0,cu=0,mis=0,r=0,dep=1,og=1,tim=771237507496 FETCH #2:c=0,e=54,p=0,cr=0,cu=0,mis=0,r=1,dep=1,og=1,tim=771237507740 EXEC #3:c=0,e=4584,p=0,cr=1,cu=3,mis=1,r=1,dep=0,og=1,tim=771237508046 When a client runs an anonymous PL/SQL block, the block itself is executed at recursive call depth 0, but the statements inside the block will have recursive call depth 1. Another example is auditing entries inserted into table SYS.AUD$. These are executed at one recursive call depth higher than the statement that triggered the auditing. Recursive parse, execute, and fetch operations are listed before the execution of the statement that triggered the recursive operations. Statistics for SQL statements executed at recursive call depth 0 contain the cost of dependent statements in terms of CPU time, elapsed time, consistent reads, and so forth. This must be taken into consideration to avoid double counting when evaluating SQL trace files.

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VB . NET QR-Code Reader - Stack Overflow
Open Source library: http://www.codeproject.com/KB/cs/ qrcode .aspx. Paid library:  ...

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A couple of items in the file deserve explanation. Lines 22 25 illustrate the usage of <g:each>, an iteration tag. In this case, it is iterating over a collection of all controller classes that are a part of the application to display the name of the controller class in a list. Line 4 is an example of using layouts by convention. In this case, the layout metatag causes the main layout (main.gsp) to be applied to the page. You might recall that all layouts reside within the grails-app/views/layouts directory. You have created the layout, and it s looking good. You can see the results of your work in Figure 5-6.

There is a deep theory about greedy algorithms that I haven t really touched upon in this chapter, dealing with such beasts as matroids, greedoids, and so-called matroid embeddings. Although the greedoid stuff is a bit hard and the matroid embedding stuff can get really confusing, fast, matroids aren t really that complicated, and they present a very elegant perspective on some greedy problems. (Greedoids are more general, and matroid embeddings are the most general of the three, actually covering all greedy problems.) For more information on matroids, you could have a look at the book by Cormen et al. (see the References section of 1). If you re interested in why the change-making problem is hard in general, you should have a look at the material in 11. As noted earlier, though, for a lot of currency systems, the greedy algorithm works just fine. David Pearson has designed an algorithm for checking whether this is the case, for any given currency; if you re interested, you should have a look at his paper (see References ).

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