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As it monitors the bits flowing by, it will find the 0 followed by 5 bits, at which point it knows, beyond a shadow of a doubt, that the very next bit is a 0, which it will promptly remove, thus restoring the integrity of the original message The receiving device has the ability to detect the extra zero and remove it before the data moves up the protocol stack for interpretation This bit-stuffing process guarantees that a false flag will never be interpreted as a final flag and be acted upon in error The next field in the frame is the address field This field identifies the address of the next switch in the chain to which the frame is directed, and changes at every node The only address that remains constant is the destination address, safely embedded in the packet itself..

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Suppose you were called upon to break down a logical operation, rather than to build it up. This is the kind of problem encountered by engineers. In the process of designing a certain digital circuit, the engineer is faced with figuring out what combination of logic gates will yield the complex operation, say, XY (XZ) YZ. Proceed by listing all the possible logic states for the three variables X, Y, and Z, exactly as in Table 30-5. Then find the values of XY (X AND Y), listing them in the fourth column. Next, find values XZ and list them in a fifth column. Negate these values to form a sixth column, depicting (XZ). (You might be able to perform the AND and NOT operations together in your head, skipping over the XZ column. But be careful! It s easy to make errors, and in a digital circuit, one error can be catastrophic.) Next, find values YZ and list them in a seventh column. Finally, perform the OR operation on the values in the columns for XY, (XZ), and YZ. A multiple-valued OR is 0 only if all the individual variables are 0; if any or all of the inputs are 1, then the output is 1. This process yields Table 30-6.

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30-11 In texture sensing,

...00101111101001...

Table 30-6.

lasers (L) and sensors (S) analyze a shiny surface (at A) and a matte surface (at B). Solid lines represent incident light; dashed lines represent reflected light.

XZ 0 0 0 0 0 1 0 1 (XZ) 1 1 1 1 1 0 1 0

Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

(XZ)

Transducers and sensors can operate over long distances. The above-described devices are intended mainly for short-range applications (with the exception of RF antennas). In this section, a few medium-range and long-range applications of transducers and sensors are described. These applications fall into the broad category of location systems.

This is a little like middle-school algebra, isn t it The rules of algebra can, with certain adjustments, be directly applied to digital logic operations. This is called Boolean algebra, named after the mathematician Boole who first devised it as an alternative to truth tables.

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Radar The term radar is derived from the words radio detection and ranging Electromagnetic (EM) waves having certain frequencies reflect from various objects, especially if those objects contain metals or other good electrical conductors By ascertaining the direction(s) from which radio signals are returned, and by measuring the time it takes for a pulsed beam of EM energy to travel from the transmitter location to a target and back again, it is possible to pinpoint the geographic positions of distant objects During the Second World War in the 1940s, this property of radio waves was put to use for the purpose of locating aircraft.

Using Boolean representations for logic operations, some of the mathematical properties of multiplication, addition, and negation can be applied to form Boolean equations. The logical combinations on either side of any equation are equivalent. In some ways, Boolean algebra differs from conventional algebra. You must use logic rules rather than regular rules for addition, additive inverse (negation), and multiplication. Using these rules, certain facts, called theorems, can be derived. Boolean theorems all take the form of equations. Some common Boolean theorems are listed in Table 30-7.

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