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As a double check, it is easy to verify that when L = 2, (9.343) reduces to (9.306). Numerical Examples Figure 9.4716 shows the average BER performance of BPSK with SEC (with the switching threshold set to 10 dB) over L i.i.d. Rayleigh branches versus the average SNR per path. As we can see, for this particular choice of the switching threshold, increasing L leads to relatively important but diminishing performance gain for SEC in the medium average SNR region. On the other hand, as the average SNR becomes very small (below 5 dB) or suf ciently large, the BER improvement decreases, as all curves converge asymptotically to the performance of a dual-branch switched diversity system. This is due to the fact that, if the average SNR is very small in comparison to the switching threshold, all branches will be unacceptable most of the time. Thus, the additional branches will not be able to provide any improvement. On the other hand, if the average SNR is very high in comparison with the switching threshold, all branches will be acceptable and the combiner will use one branch most of the time. Thus, the additional branches will not contribute and again will not lead to any improvement. A similar conclusion can be draw from Fig. 9.48, which plots the average BER of BPSK with SEC

SABSA Business Attributes and Metrics Metric Suggested type measurement approach Soft Independent audit and review against Security Architecture Capability Maturity Model with respect to the ability to detect unauthorized actions Percentage of vendorpublished patches and upgrades actually installed Independent audit and review against Security Architecture Capability Maturity Model of a documented risk assessment process and a risk assessment history Reporting of all disclosure incidents, including number of incidents per period, severity, and type of disclosure Reporting of all incidents of crime, including number of incidents per period, severity, and type of crime Independent audit and review against Security Architecture Capability Maturity Model

commonly agreed-upon symbols in a binary code. For example, the plus sign ( ) is 00101011 in ASCII. The 256 characters and symbols that are represented by ASCII and EBCDIC codes are suf cient for English and Western European languages but are not large enough for Asian and other languages that use different alphabets. Unicode is a 16-bit code that has the capacity to represent more than 65,000 characters and symbols. The system employs the codes used by ASCII and also includes other alphabets (such as Cyrillic and Hebrew), special characters (including religious symbols), and some of the word writing symbols used in various Asian countries.

n Freespire 1.0 Available as a download from the Internet, Freespire is designed and developed with the assistance of the user community. While the range of software included is similar to that in Linspire, there is more emphasis on tools for software developers and Linux veterans. Because of the ongoing development, it may at times be less stable and rougher around the edges than Linspire. It is a good choice for the kind of user who is comfortable with Linux or doesn t require extensive handholding. It can also be a cheap way to take Linspire for a test drive before committing to the price of a boxed set. n Freespire 1.0 OSS Edition I mentioned earlier that Freespire and Linspire include some proprietary software such as codecs and drivers. To cater to the user who would like an operating system made up of free software only, there is a special build of Freespire called the Open Source Software edition in which everything non-free is omitted. People trying Linux for non-ideological reasons are likely to find the other varieties of Linspire and Freespire more appealing.

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Scalar functions and their arguments must be escaped and preceded by the fn keyword. In JDBC, the following scalar functions, if supported by the driver, are translated into the DBMS s specific syntax for these functions: System Functions {fn database()} {fn user()} Numeric Functions {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn {fn abs(number)} acos(float)} asin(float)} atan(float)} atan2(float1, float2)} ceiling(number)} cos(float)} cot(float)} degrees(number)} exp(float)} floor(number)} log(float)} log10(float)} mod(int1, int2)} pi()} power(number, power)} radians(number)} rand(int)} round(number, places)} sign(number)} sin(float)} sqrt(float)} tan(float)} trauncate(number, places)}