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Rule-utilitarian health workers use rules derived from careful consideration of past costs and bene ts. Their principal problem is a dif culty for all varieties of utilitarianism (including health economics). That is, there may be occasions on which their policy creates an excess of good over evil for a population as a whole, but does not distribute it fairly. Thus a principle of justice (that all social goods ought to be distributed equally) is undermined by utilitarianism. The British Labour Party argued that just such a calculation was made by the Tory Government of the 1980s. There is considerable utility in maintaining a high level of unemployment (unions are kept under control because there is endemic fear of unemployment, output increases, house costs decrease and there is an increase in the standard of living for those in permanent, well-paid jobs). The majority enjoy bene t (and so are more likely to vote for you next time) while the minority suffer, and on utilitarian terms this is fair enough. To take a health service example, it might promote utility to move non-dangerous mentally ill people from hospitals to the community. It might save money and it might help some patients become happier and better adjusted, but if such a policy were carried out without room for exceptions then there would inevitably be some patients, relatives and carers who suffer (many mental health workers and consumers say this actually has been the effect of over-zealous de-institutionalisation in recent years). Here is a classic illustration of utilitarianism s clash with justice as fairness:
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1 Since a complete undirected graph consists of only one maximal clique, there is no decomposition and thus, trivially, a complete graph can represent any relation. This also follows from the fact that a complete graph is a trivial independence map. However, it is clear that a complete graph is useless, because it leads to no simpli cation. 2 Note, again, that the complete graph 8 trivially represents the relation, since it consists of only one maximal clique. This graph does not represent the intersection of the cylindrical extensions of the projections to all three two-dimensional subspaces (cf. De nition 4.1.25 on page 114). As demonstrated in Section 3.2.3, this intersection need not be identical to the original relation.
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Figure 14-4 Silicon as a photon-sensitive substrate in a CCD imager. The sketch shows the effect of incident photons of various wavelengths on the silicon matrix of a CCD. Incident photons interact with the silicon, breaking covalent bonds between the silicon atoms and generating electrons and electron-deficient sites called electron holes. A voltage potential applied across the CCD holds the accumulating photoelectrons in the silicon matrix until they are read off from the chip and digitized. Red photons penetrate deeper into the matrix than blue photons, accounting for the relative insensitivity of silicon to blue light. High-energy X rays and cosmic rays disrupt many bonds and generate large saturating signals; typically, there are a few cosmic ray hits on the CCD surface per minute. Thermal energy, represented by the candle, also disrupts bonds and generates electrons (thermal noise) that cannot be distinguished from photoelectron counts; however, the problem can be reduced significantly by cooling the CCD to very low temperatures. After the electron charge packets are read off from the CCD surface, the structure of the silicon matrix is restored and the CCD is ready for another exposure. (Sketch from Roper Scientific, Inc., with permission)
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