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You append an f to these function names when you are working with float complex values (crealf() and cimagf()) and a lowercase L when you are working with long double complex values (creall() and cimagl()). The conj() function returns the complex conjugate of its double complex argument, and you have the conjf() and conjl() functions for the other two complex types. You use the _Imaginary keyword to define variables that store purely imaginary numbers; in other words there is no real component. There are three types for imaginary numbers, using the keywords float, double, and long double, analogous to the three complex types. The <complex.h> header defines imaginary as a more readable equivalent of _Imaginary, so you could declare a variable that stores imaginary numbers like this: double imaginary ix = 2.4*I; Casting an imaginary value to a complex type produces a complex number with a zero real part and a complex part the same as the imaginary number. Casting a value of an imaginary type to a real type other than _Bool results in 0. Casting a value of an imaginary type to type _Bool results in 0 for a zero imaginary value, and 1 otherwise. You can write arithmetic expressions involving complex and imaginary values using the arithmetic operators +, , *, and /. Let s see them at work.



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No changes to the application logic are required whatsoever! This is the same page you used for the XUL solution. Figure 9-12 shows the end result of the JSF HTC <pro:showOneDeck> implementation. It looks the same as the previous implementations of the <pro:showOneDeck> component, except that this page uses an HTC Renderer.





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Here s a simple example that creates a couple of complex variables and performs some simple arithmetic operations: /* Program 2.17 Working with complex numbers #include <complex.h> #include <stdio.h> int main(void) { double complex cx = 1.0 + 3.0*I; double complex cy = 1.0 - 4.0*I; printf("Working with complex numbers:"); printf("\nStarting values: cx = %.2f%+.2fi cy = %.2f%+.2fi", creal(cx), cimag(cx), creal(cy), cimag(cy)); double complex sum = cx+cy; printf("\n\nThe sum cx + cy = %.2f%+.2fi", creal(sum),cimag(sum)); double complex difference = cx-cy; printf("\n\nThe difference cx - cy = %.2f%+.2fi", creal(difference),cimag(difference)); double complex product = cx*cy; printf("\n\nThe product cx * cy = %.2f%+.2fi", creal(product),cimag(product)); double complex quotient = cx/cy; printf("\n\nThe quotient cx / cy = %.2f%+.2fi", creal(quotient),cimag(quotient)); double complex conjugate = conj(cx); printf("\n\nThe conjugate of cx = %.2f%+.2fi", creal(conjugate) ,cimag(conjugate)); return 0; } You should get the following output from this example: Working with complex numbers: Starting values: cx = 1.00+3.00i The sum cx + cy = 2.00-1.00i The difference cx - cy = 0.00+7.00i The product cx * cy = 13.00-1.00i The quotient cx / cy = -0.65+0.41i The conjugate of cx = 1.00-3.00i

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The first screen in the universal installer (shown in Figure 2-14) allows you to install ODAC.NET for the Oracle client or server. The first option is meant to be installed on client machines accessing the Oracle database, while the second option is meant to be installed on the server hosting the Oracle database. In a .NET Winforms application scenario for instance, you might have installed the Oracle database on a server. For each client machine that needs to access the database over the network, you would need to install ODAC for Oracle Client. ODAC for Oracle Client not only installs the ODP.NET libraries necessary but also the Oracle client software necessary for access to the Oracle database. It can therefore be used for installation on a clean machine.

The code is fairly self-explanatory. After defining and initializing the variables cx and cy, you use the four arithmetic operators with these, and output the result in each case. You could equally well use the keyword _Complex instead of complex if you wish. The output specification used for the imaginary part of each complex value is %+.2f. The + following the % specifies that the sign should always be output. If the + was omitted you would only get the sign in the output when the value is negative. The 2 following the decimal point specifies that two places after the decimal point are to be output. If you explore the contents of the <complex.h> header that is supplied with your compiler you ll find it provides a wide range of other functions that operate on complex values.

Figure 2-14. Selecting the ODAC.NET product to install In the next screen (shown in Figure 2-15), you can select the install location for the ODAC.NET software. You can use the default settings provided.

Code Sample 9-36 shows the actual code behind this JSF page. Code Sample 9-36. JSF Page Source for HTC Implementation < xml version="1.0" encoding="UTF-8" > <jsp:root ...> <jsp:directive.page contentType="application/x-javaserver-faces"/> <f:view> ... <pro:showOneDeck showItemId="first" showListener="#{backingBean.doShow}"> <pro:showItem id="first" > <f:facet name="header"> <h:panelGroup> <h:graphicImage url="/resources/java_small.jpg" alt="The Duke" style="margin-right: 8px; vertical-align:bottom;" /> <h:outputText value="Java"/> </h:panelGroup> </f:facet> <h:panelGrid columns="1"> <h:outputLink value="http://apress.com/book/bookDisplay.html bID=10044"> <h:outputText value="Pro JSF: Building Rich Internet Components"/> ... </f:view> </jsp:root>

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