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We cite [MEM 85, VAU 87, COU 88, COU 91, DER 07] in which some subclasses of high level nets are de ned, leading to ef cient algorithms that compute generative and, for most of them, parametrized families of invariants or positive invariants A second approach consists of generalizing the Gauss algorithm so that it manipulates linear applications instead of integers for ordinary Petri nets Note that as yet there are no algorithms which can compute a generative and parametrized family of invariants for well-formed nets or for general high level nets 831 De nition of invariants of high level Petri nets The choice of the de nitions of high level Petri net invariants must satisfy at least the two following requirements: rst, high level Petri net invariants must be of high level, ie they must take into account the color values of the model.

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For instance, if a model de nes a set of processes and a set of les, it seems natural that it is possible for invariants of the net to refer to a particular process or to all the processes wrt a speci c value of le, thus inducing properties such as when a process X holds a le Y, then all other processes do not hold le Y and process X does not hold les other than Y Secondly, the de nition of high level Petri net invariants must allow the.

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I cringe that I need to cover this, but identifier type characters are still allowed when declaring variables in VB .NET. Identifier type characters are shortcuts when declaring variables. Instead of using the actual data type when declaring a variable, you can use the shortcut characters that represent the data types you are referring to. The following code is still valid in .NET: Dim I%, AM#, LAZY$ Note Identifier-type characters make your code very difficult to read and are available for backward compatibility. You may choose to declare all variables as type Object. If this is the case, you can force literals to be of a certain data type by using the literal type character immediately following the literal type. An example of forcing a literal type would be: Dim Price as Object = 992.4D ' forces the Decimal data type Dim intX as Object = 445S ' forces the Short data type Table 5-4 lists data types and their respective literal type character and identifier type character. Table 5-4: Literal and Identifier Type Characters Data Type Short Integer Long Literal (none) % & Identifier S I L

At this point, you should have enough data in the scope to activate it, although you might want to further con gure your DHCP server by implementing vendor or user classes, using superscopes or multicast scopes, and so on (both are discussed later in this chapter). When you re ready to activate the scope, open the DHCP console. Right-click the scope in question and choose Activate. To deactivate a scope and prevent it from being used to assign leases, right-click the scope and choose Deactivate.

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is not possible in integers. We are following Fermaes own argument, slightly adapted. We start by assuming that such an x and y exist and have no common factor. This is fair, because if they did, then the same factor would have to divide rand 5, and we could divide all four numbers by the common factor, and start all over again, until we have reduced the problem to one where no such factorization is possible.

The features/requirements testing and implementation overview graph helps to answer these questions. If the project is progressing well, the number of new features/requirements should steadily increase before eventually leveling off. As implementation and testing advance, the number of implemented features/requirements should lag slightly behind, but ultimately approach the total number of features/requirements upon the completion of the project. Figure 9.3 depicts a graph that tracks the implementation status of features/ requirements for the project. The graph values correspond to the total number of planned features/requirements, the number of features/requirements that are unimplemented, implemented but not tested, as well as those that failed testing, and the number of features that are implemented and passed testing. A quick and less-detailed view of the features implementation status is provided by the graph in Figure 9.4, which illustrates the number of unimplemented, in-progress, and implemented features. It is important to note that the trends exhibited by a features graph will vary depending on the software development process model used by the team. For instance, if a traditional waterfall [5] model is used, a graph will show a rising trend in unimplemented features until the requirements phase is completed, followed by a steady decline in unimplemented features coupled with an increase in in-progress and completed features. On the other hand, a team using the extreme programming [6] approach would see a rising trend in uncompleted features/requirements almost immediately followed by a rise in in-progress and completed features. These are illustrative trends and they do not show any unexpected or special-cause variations that may arise. However, if the total number of

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