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The agreed approach will start with the development and testing of the historical data entry screen As the historical data entry screen task is launched, a second task to address the redesign and redevelopment of the basic certi cate record processing ow design will be started This second task is expected to take the lion s share of the CPI development and testing resources The third task to develop and test the new out-of-state reporting.

Guthrie might say, "injected, inspected, detected, infected, neglected, and selected." It's enough to make a fella nervous. In a typical usability lab, you'll find bright lights, three video cameras (keyboard, screen, and face), a keystroke recorder, a human monitor in a white lab coat with a clipboard, and a oneway mirror with who knows how many people behind it, and the first thing they say is, "Okay now, just relax." The Sun Microsystems Usability Lab (see Figure 10.12) includes:

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where rj(k) is the discrete received signal from the jth frame of the kth ~ (k) ~ (k) user,5 ln 1 (bj ) represents the a priori LLR of bj , which is obtained from the 2 ~ (k) (n 1)th iteration of the symbol detector, and ln (bj ) is the soft information 1 provided by the pulse detector about the transmitted symbol. Symbol Detector The second stage of the receiver exploits the information about the information symbols from the same user. In other words, considering the 0th symbol without loss of generality, the symbol detector uses the fact that ~ (k) ~ (k) b0 bNf 1 b(k) , for k 1, . . . , K, where b(k) is as in Equation (10.1). i 0 Using this information, and the soft information from the pulse detector, the

After one period the sequence repeats. We notice that if the output sequence is read 4 bits at a time by successively shifting this 4-bit window one position to the right, we obtain all possible nonzero binary 4-tuples. If the initial contents are 0000 then the output will be a sequence of zeros. We can conclude that 15 is the longest possible period obtainable with a length L 4 linear feedback shift register. The corresponding sequence is called a maximum-length sequence. In general, with appropriately chosen positions for the feedback, a length L linear feedback shift register can generate maximum-length sequences of length 2L21 corresponding to the 2L21 different nonzero L-tuples. Show as an exercise that a length L 4 linear feedback shift register in which all four positions are added and fed back to the memory element at the extreme right yields three essentially different nonzero sequences of period 5 (depending on the nonzero initial contents). Linear feedback shift registers can be used to generate sequences with long periods that can be used as running keys in stream ciphers. Such devices have, however, a serious drawback: they are also easily predictable from their output sequences. We can overcome this weakness by taking nonlinear combinations of several linear shift register sequences. The nonlinearity makes it much harder for the cryptanalyst to obtain the plaintext. Many ciphers used both commercially and by the military are of this general type.

end. These lines may have any one of the cross-sectional shapes that were shown in Figure 3.1, but the schematic representation is shown in Figure 3.2b. In Figure 3.2b, we have assumed the generator has some internal impedance, Zg, and that the current through the generator is Ig. The current through the load of impedance, ZL, is IL. In this analysis, we will assume that a generator voltage is cosinusoidal, so that the voltage across the transmission line at z = 0 is v ( 0, t ) = Re [V ( 0 ) e j t ] The voltage in the transmission line will then be a function of z so that v ( z, t ) = Re [V ( z ) e j t ] and, at z = l, the voltage will be v (l, t ) = Re [V (l ) e j t ] = Re [VL e j t ] The current in the transmission line will also be a function of z so that i ( 0, t ) = Re [ I ( 0 ) e j t ] i ( z, t ) = Re [ I ( z ) e

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