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Recognizing the different levels of architecture provides a number of advantages: It facilitates communication at various levels within the organization: The general principles are concise and can be used to communicate at every level of the organization. These principles provide clarity to the members of the business case teams. The policy directives are eminently suited for communicating with members of the project teams. They constitute definite standards and guidelines that give direction to projects. The models belong to the realm of specialists. They are used by a limited circle of specialists as a medium to transfer knowledge about a certain architecture (e.g., an application model). Accountability can be assigned in different ways: The general principles rest with those who are responsible for policies: the top management. The concrete policy directives are in the hands of those who are responsible for domains: business managers, information managers, or IT managers. The models are entrusted to the specialists: the architects. For each architectural level, the level of coverage can be determined, such as the organization as a whole or a business unit (BU). The general principles apply to the entire organization, whereas concrete policy directives are drawn up for individual BUs. For each architectural level, what domain architectures to be maintained can be decided. In fact, one can even decide for each individual cell who will maintain it and with what frequency. (This subject is discussed when we deal with the subprocess of managing architectural principles.) The degree of detailing of a domain architecture may vary. Depending on the situation, it may be sufficient for some domain



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with a twin line feed for the loop contained in one of the tubes. The dipole plane and the loop plane could be offset to avoid intersections, but although this is easy for one loop plus one dipole, it does not alleviate the problem for three loops and three dipoles. An easy fabrication for one loop plus one dipole would be to print a loop and feed line on one side of a board and print a dipole on the other side. But three boards cannot be egg-crated together without cutting some conductors, thereby necessitating pigtail or wire bond connections. Figure 1.46 shows a loop and two dipoles, all coplanar. Each dipole arm would need to allow two loop sides to connect through the arm; maintenance of symmetry will be a challenge. Each loop will connect through four dipole arms, as sketched





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Department of Obstetrics and Gynecology, University of North Carolina School of Medicine, Chapel Hill, NC, USA

No -

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To illustrate the reduction process, the car-buying example could be represented as shown in Table 2.3. In the table the attributes price, horsepower, and user age comprise the conditional attributes set, denoted C {a, b, c}, and recommendation comprises the decision part D {d}. The steps in determining reducts on the equivalence classes are as follows: Step 1. Make partitions on U with decision relation D. The recommendation attribute has three values: car type 1, car type 2, and car type 3. Each value generates a partition on U. For instance, cases 1, 2, and 6 are of the same car type, so they belong to the same partition, X1. Similarly, cases 3, 4, 7, and 8 belong to partition X2, and cases 5, 9, and 10 belong to X3. X1 f1,2,6g; X2 f3,4,7,8g; X3 f5,9,10g

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We next present the solution method for this problem. The idea is to make simplifying assumptions about the cost of each technology that allow one to plot the annual per MW cost as a function of time of operation. Cost curves for different technologies generally intersect as a function of the time in operation. Intersections denote a point of change in the selection decision. Matching the cost curves against the incremental load and reserve requirements for the speci ed year provides the optimal solution. We illustrate this technique with an example. Consider two decision variables associated with two technologies, each having the following corresponding cost curves. Cost1(X) = 82,736 + 56.91X Cost2(X) = 63,270 + 79.50X X is the hours of operation. The units for cost curves are $ per MW. Figure 5.2 provides a plot of the cost curves. Note that the cost curves intersect at the point X = 862 hours. Below 862 hours of operating time, Technology 2 is the optimal choice. Above 862 hours of operating time, Technology 1 is the optimal choice. All that remains to solve the problem is to determine the annual incremental MW requirement for units that operate less than 862 hours and units that operate greater than 862 hours. Suppose that an incremental hourly load forecast is available. Each hourly number represents the incremental hourly energy requirement or the

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If a plan audit is referred for litigation, it does not necessarily mean the case will be litigated, Huss said. If it does go to litigation, there will still be an opportunity to settle. Correcting violations involves making the plan whole, restoring losses of plan assets and lost investment earnings, Huss added. The DOL uses the IRS quarterly interest figure to calculate interest. In cases of violation of fiduciary duties, it is looking for the amount that would have resulted if funds had been prudently invested all along.

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