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During the requirements phase, the functional and extra-functional requirements of the system are gathered 4 using traditional techniques such as reverse engineering, existing documentation, various types of interviews with customers, sales force, internal experts and industry analysts, benchmarking of the competition, and so on . For present purposes, a "customer" is loosely defined as the source of the requirements definition; in a software product development organization this may be the internal product management group rather than an external customer. The set of deliverables produced may include the following : A feature list, which lists the system-level features, typically with a few lines describing each feature, and often in spreadsheet form, as exemplified in Table 7 .1 . "Ver" in the table is an abbreviation for the system release version at which the feature will be released, "P" stands for priority, "Ref" is a reference number uniquely identifying the feature, "BC" indicates the name of the owning business component, and "Status" indicates the particular development status of a feature . For example, feature IMO001 is currently in testing, while IMO-015 is still being designed. The feature list is further discussed shortly . A market requirement description, normally half to one page of text or more, for each feature described in Table 7 .1 . This can grow to become a self-standing document-a monograph on a particular functional or extra-functional topic, which may cover a whole set of features on multiple business components . An example of a market requirement description for one particular feature is presented in Figure 7 .4. An initial business process model of the system, which includes the rough scope of the system, a description of the system's main processes, and a set of models such as a process hierarchy, process threads, description of

5. ACTIVITY AND SPECIFICITY OF AMPS Despite the large volume of data available on the site of production, range of activity, and structure function relationships, little is known about the basis of peptide activity and speci city, which in turn relate to the basis of their ef ciency after million of years of host defense and pathogen attack coevolution. Parameters such as size, sequence (charge, hydrophilic hydrophobic balance, and distribution), and structure appear to be tailored for best action (Gennaro and Zanetti 2000; Tossi et al. 2000; Yount and Yeaman 2004; Kl ver et al. 2006). However, the manipulation of any of those properties always allows the improvement of a single activity (membrane binding, membrane perturbation, etc.), suggesting that AMPs may be the result of a balanced optimization for allowing the best function multiplicity (Rodr guez-Hern ndez et al. 2006; Nishida et al. 2007). Nowadays, the belief is that AMPs have evolved as a consensus molecule for interactions. Their charge, amphiphilicity, and structural exibility confers these peptides the perfect exible design for the recognition of and interaction with multiple biological systems. For instance, AMPs that have lost the membrane-perturbing activity (either

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(A.38) which expresses the variance of X relative to its average value. Note that we have assumed a number of properties of the expectation

= 9.08.

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sRGB is the universal color model for the Web; it will usually give you the best color on the unknown, uncalibrated computer monitors of the Internet audience. (See the section later in the chapter about calibrating your monitor.) But sRGB has a much smaller gamut than Adobe RGB. If you output an sRGB photo to a high-quality, high-gamut desktop printer, the printed picture will not reproduce as many colors as it potentially could have, if it had been an Adobe RGB picture. ProPhoto RGB has an even wider gamut than Adobe RGB, which is why many discerning photographers like using it for their output. However, some of the colors it can represent or display on your computer monitor cannot be reproduced by your printer. Whenever this happens, those colors that cannot be reproduced are said to be out of gamut.

is the characteristic polynomial of the (m x m) matrix A. It is denoted by PA{')' Annihilating polynomial: A polynomial p(x) said to annihilate the (m x m) matrix A if

constructs such as language classes used to build the DC only invoke other constructs inside the DC . This means that language classes visible to the programmer at construction-time become nonnetwork-addressable objects at run-time .

That is, wisiis the vector that projects 53,i onto R ( H 3 , i ) ,

The GetDirectory function follows:

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