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It is true that, in the real world, most signals originate in analog form; for instance, the outputs of microphones, TV cameras, and most other sensing devices, are in analog form You might therefore very well ask Of what use are digital-type signals; why use a digital system at all In answer to the question, one very important reason is that the internal operations of DIGITAL COMPUTERS are handled in the form of binary digital signals This is because a digital computer uses integrated circuits containing thousands of transistors operating in the binary on or o mode Another reason is that it is sometimes bene cial to rst transform an analog signal into a coded binary-type signal before it is fed into a transmission system or channel.

tableModel.getMessage(table.getSelectedRow()); showSelectedMessage(); updateButtons(); } }

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This can have a very good e ect if the channel is noisy, because at the receiver it is then only necessary to detect whether a pulse is PRESENT or NOT PRESENT If this can be done, the original analog signal can then be completely recovered from the binary coded signal, even if the binary signal is mixed with so much noise that it would not be possible to recover the signal if it were in analog form* In binary work, especially in regard to digital computers, it is necessary to be uent in binary arithmetic, which let us introduce as follows A digit is a single symbol representing a whole, or integral, quantity A number is a quantity represented by a group of digits The number of di erent digits a number system uses is called the base or the radix, R, of the system.

Thus the familiar decimal system has the radix ten, using the ten digits 0 through 9 In all practical number systems the value of a digit in a number depends not only on the digit itself but also upon the position of the digit in the number Consider, as an example, the quantity represented by the decimal system number 2684:735 As you know, the number to the left of the decimal point is the whole or integral part of the quantity, while the number to the right of the decimal point is the fractional part of one unit Note that the digits in the above decimal number have the following values: the digit 2 has the value 2 103 2000: the digit 6 has the value 6 102 600: the digit 8 has the value 8 101 the digit 4 has the value 4 10.

This method starts by checking the deleting flag. If the deleting flag is not true, then, first, the selectedMessage variable is updated with the Message corresponding to the row selected. Second, the showSeletedMessage( ) method is called to display the message that has just been selected. Finally, updateButtons( ) is called to update the state of the buttons.

0 1 2

80: 4: :7 :03

Each of the actionNew( ), actionForward( ), and actionReply( ) methods serves to invoke the sendMessage( ) method when its respective button is clicked. The sendMessage( ) method is passed an identifier specifying the type of message being sent and the selectedMessage if applicable.

the digit 5 has the value 5 10 3 :005 Total value of the number 2684:735 As the above illustrates, in a decimal system number the value of any digit is equal to the digit times 10n , where the value of n depends upon the position of the digit relative to the decimal point. In the above example, the radix has the value 10, R 10. The same basic principle, however, applies to ANY positional number system of radix R; thus, if any such number

* Noise consists of both the man-made type and the more fundamental type due to the random motion of electric charges always present in all material substances. Which type predominates, in any given case, depends upon the circumstances in that particular case.

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