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Notice that you must specify the paths to the mail.jar and activation.jar files explicitly. Of course, if you update CLASSPATH, this explicit specification is not needed. Once E-mail Client has been started, its use is straightforward. First, the Connect dialog box will appear on the screen prompting for connection settings. Enter the settings and then click the Connect button. After the connection with the server is established, the e-mail messages will be downloaded and displayed in the table. To view a message, simply select it from the table, and it will be displayed in the area below the table. Once a message is selected, it can be replied to, forwarded, or deleted by clicking the buttons at the bottom of the application. Remember two points: First, only text messages are fully supported. Second, no message is deleted on the server unless you explicitly request it. Figure 5-5 shows E-mail Client in action.

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Figure 5-5

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The code in this chapter provides an excellent experimental platform for e-mail application development. It is also a good starting point for creating your own custom e-mail application. Here are some enhancements that you might want to try adding to E-mail Client: Add support for saving connection settings so that they don t have to be entered each time. Add the ability to check for and download new e-mail from the server. Add the ability to save e-mail attachments. Add the ability to render HTML messages. Add an address book. Conversely, you might want to try removing functionality, too. For example, you might want to try integrating into another application only that part of the code that sends a message. Doing so would allow that application to send an e-mail message automatically when some event has occurred. The ability to take complete programmatic control over e-mail opens the door to many exciting possibilities.

Note that the truth tables are identical; hence both networks perform exactly the same switching function and thus their switching equations are equivalent, proving that

A B C AB AC. Thus the distributive property of ordinary algebra applies also to Boolean algebra. The foregoing discussion not only shows that A B C AB AC but also demonstrates an important application of Boolean algebra, as follows. Suppose that, in the process of designing a certain piece of equipment, it is noted that Fig. 316 will correctly perform a required switching operation. Note that Fig. 316 requires four switches, two controlled by signal A and one each controlled by signals B and C. But note that the Boolean relationship AB AC A B C immediately shows that the same switching operation can be performed using just three switches (Fig. 315) instead of the four required by Fig. 316. This is, of course, a simple example, but it does illustrate how Boolean algebra can be used to nd alternate switching networks that may be more desirable than an originally proposed network. To do this e ciently, however, we must be familiar with some of the more useful theorems of the algebra. A table of such relationships is given below under the title Theorems of Boolean algebra. Let us now consider the table, item-by-item, as follows. To begin, we re already familiar with items (1), (2), (3), which simply state that the Boolean and and or operations are commutative and distributive, just as in ordinary algebra. 4. Next consider item (4). Letting A B X, and applying item (3), the left-hand side of item (4) becomes X C D XC XD, and upon replacing X with A B and making use of item (3), we have AC BC AD BD, as stated.

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