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firm that has no competitors in its industry is called a monopoly. Monopolies are much maligned because their profit incentive leads them to raise prices and lower output in order to squeeze more money out of consumers. As a result, governments typically go out of their way to break up monopolies and replace them with competitive industries that generate lower prices and higher output. At the same time, however, governments also very intentionally create monopolies in other situations. For example, governments issue patents, which give monopoly rights to inventors to sell and market their inventions. Similarly, the BBC was originally a monopoly created by government (although subsequently opened up to some competition). In this chapter, we explain why society forbids monopolies in some situations and promotes them in others. First, we show you that profit-maximising monopolies compare unfavourably with competitive firms, because they set higher prices and produce less output than competitive firms. Then, we explain how these problems may, in certain cases, be outweighed by other factors the need to promote innovation, for example, and the odd fact that in some cases having a lot of competitors is just too annoying. All interesting stuff, so we expect to have a monopoly on your attention! (You have our permission to groan now.)

In the coloring procedure, a path is called colored if it has been assigned a color, otherwise uncolored Processing a node u means coloring the uncolored paths on u The nodes of Tn is processed in the BFS order A number of techniques have been developed for processing a node in the above approach, giving a number of algorithms One technique is to reduce the coloring of paths containing node u to an edge-coloring problem on a bipartite graph Gu (U, V, E) [8,29,30,33] Tn is viewed as a rooted tree and for a node u in Tn , assume that v0 is the parent and v1 , .., vk are children of u.

A.2.7 JAPAN GIGABIT NETWORK II (JGN II)

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where s r= 2l , Ik is the kth-order modi ed Bessel function, u0 is a unit step function, and is the re ection coef cient de ned by RS Z0 RS Z0

Shunting and endoscopic surgery Midline tumours causing ventricular dilatation are routinely treated by the insertion of a shunt into the dilated ventricular system. The shunt tubing is tunnelled under the skin to drain into the peritoneal cavity. This returns intracranial pressure to normal, and may completely relieve the patient s symptoms. Sometimes it is possible and desirable to remove the tumour or treat the hydrocephalus using intracranial endoscopic procedures instead.

application of the law, or indeed in supporting those responsible for the application of the law, which is why one would be hard pushed to nd someone who calls himself a forensic sociologist ! But it is more than that. The sociologist is typically looking for the non-apparent, for the hidden and unseen forces at work behind the workings of the law, or for the unintended consequences of the workings of the law. Let us take this case further by considering the contributions made by the social sciences to the speci c area of law enforcement and criminal justice.

Aldarondo, E. (1996). Cessation and persistence of wife assault: A longitudinal analysis. American Journal of Orthopsychiatry, 66, 141 151. Archer, J. (2000). Sex difference in physical aggression to partners: A reply to Frieze (2000), O Leary (2000), and White, Smith, Koss, and Figueredo (2000). Psychological Bulletin, 126, 697 702.

These funds invest in a mix of hedge funds and other pooled investment vehicles. This blending of different funds aims to provide a more stable longterm investment return than any individual funds. Capital preservation is often an important consideration.

The graph Gu is constructed as follows: For each node vi , there are four vertices ai , bi , ci , di and U = {ai , di |0 i k} and V = {bi , ci |0 i k} For a path on links (vi , u) and (u, vj ), there is an edge {ai , bj } E(Gu ) For a path on link (vi , u) and u is the end node of the path, there is an edge {ai , ci } E(Gu ) For each path on link (u, vi ) and u is the start node of the path, there is an edge {di , bi } E(Gu ) It is shown that an edge coloring of Gu (U, V, E) gives a valid coloring of paths on u [8,29,30,33] Procedure WA Tree(Tn ,P) Input: A set P of paths in Tn .

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