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There is a great deal of terminology associated with graph theory; most of the basics are introduced in this chapter Notions such as paths and cycles are key to understanding the more complex and powerful concepts of graph theory There are many degrees of connectedness that apply to a graph; understanding these types of connectedness enables the engineer to understand the basic properties that can be de ned for the graph representing some aspect of his or her system The concepts of adjacency and reachability are the rst steps to understanding the ability of an allocated architecture of a system to execute properly In addition to aiding in the visualization of relations, graph theory is the basis of many modeling languages However, there are many more modeling languages, such as IDEF0, that look like graphs but which have no underlying mathematics.

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The acquirer may have lost any carryforwards otherwise available, but it does obtain the right to carry the acquired assets on its books at the price paid (rather than the amount carried on the target s books) This is an attractive proposition because the owner of assets used in business may deduct an annual amount corresponding to the depreciation of those assets, subject only to the requirement that it lower the basis of those assets by an equal amount The amount of depreciation available corresponds to the purchase price of the asset This is even more attractive because Congress has adopted available depreciation schedules that normally exceed the rate at which assets actually depreciate Thus, these assets likely have a low basis in the hands of the target (resulting in even more taxable gain to the target upon sale).

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The material presented in this chapter is necessary but not suf cient to be able to detect when a modeling language with graphical representations has a mathematical basis or not For example, understanding the seven properties of unary relations presented in this chapter will enable the reader to detect key assumptions such as transitivity being made or assumed by a modeling language Similarly, understanding the difference between a partial order and a total order will give the reader an appreciation of the restrictions and power of a modeling language A speci c example of the use of some of the key concepts in this chapter relates to total and partial orders of elements of a set based upon the relation de ned over the set.

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When a relation induces a total order, the elements of the set over which the relation is de ned can be numbered from 1 to n However, the concept of a partial order suggests that there is more than one possible order from 1 to n of the set s elements that is consistent with the relation There are a number of applications of a partial order in systems engineering For example, the set of functions being executed by the system s components can often be executed in more than one sequence Understanding the many partial orders of functional execution is key to developing test plans to verify the system s performance characteristics The interested reader is referred to Goodaire and Parmentar [1998], Harary [1972], and Harary et al [1965] for more details on graph theory.

Shin and Levis [2003] provide a performance prediction model based upon a creative application of Petri nets, which is a graph theoretic modeling language based on set theory Another speci c example of the use of concepts from this chapter relates to the power of hierarchies in the engineering of systems; hierarchies for requirements, functions, and physical components are discussed in 2 In graph theory a hierarchy is represented as a directed tree This chapter introduces the terminology associated with trees in graph theory The state-of-the-art practice in the engineering of systems is to use a number of graphical concepts that have various amounts of grounding in mathematics as communication mechanisms The challenge for the future is to develop additional modeling techniques that have signi cantly more grounding in.

If the acquirer were forced to begin its depreciation at the point at which the target left off (as in a purchase of stock), little depreciation would likely result All things being equal (and especially if the target has enough tax-loss carryforward to absorb any conceivable gain), Morris would likely wish to structure his acquisition as an asset purchase and allocate all the purchase price among the depreciable assets acquired This last point is significant because Congress does not recognize all assets as depreciable Generally speaking, an asset will be depreciable only if it has a demonstrable useful life Assets that will last forever or whose lifetime is not predictable are not depreciable, and the price paid for them will not result in future tax deductions The most obvious example of this type of asset is land Unlike buildings, land has an unlimited useful life and is not depreciable.

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