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Iraq Con ict with Harvard professor Laura Bilmes In contrast to original estimates of the war s cost and the relatively modest $61 billion direct expense of the rst Gulf War, the two scholars report that the aggregate cost of the con ict will eventually be between $3 trillion and $5 trillion and this is the low end of their projection Alarmingly, this gure only re ects direct costs to the United States; it does not take into account the enormous devastation that the US military has wrought upon Iraq s infrastructure or its people Nearly 100,000 civilians have been killed in Iraq alone, with ve million displaced by the violence, and thousands of refugees have ed to neighboring Syria, Jordan, and elsewhere* Of cially, the United States spends $16 billion every month while in Iraq and Afghanistan, but this gure includes only direct expenses One of the biggest costs will be future health-care and disability costs for veterans The authors note that in previous wars the ratio of wounded to dead was twoto-one or three-to-one; however, new medical technologies have allowed many who might otherwise have died to survive extremely serious injuries In the past, wounded-to-fatality ratios were 4 or 5-to-1; In Iraq, the wounded-to-fatality rate is approximately 15-to-1 The new reality is that the United States has extensive long-term care costs for many thousands of disabled veterans for the rest of their lives After factoring in the cost of weapons and operations, health care, interest on debt used to fund the invasion, and future borrowing, the authors believe Iraq and Afghanistan will actually cost Americans $5 to $7 trillion



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from which follows the corresponding expansion of A f However, the 3 j symbols are nonzero only when a triangular inequality is satis ed This implies that the expansion is truncated at a nite value, giving





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of the fluid state over a wide range of densities (see also Sec. 6.2.2). Along with the density, several other physical properties, such as the viscosity, the dielectric constant, and the heat transfer coefficients vary considerably with the pressure and the temperature. Thus, phase equilibria and chemical equilibria may be considerably affected, and it is possible to carry out chemical reactions by exploiting the special properties of dense fluid phases. High pressure is used extensively in chemical transformations because of its preparative and diagnostic value (Asano and le Noble, 1978; van Eldik et al., 1989). Research on high-pressure fluid phase kinetics is directed both toward the detailed study of existing technical processes and toward the development of novel processes in which the application of high pressure, for instance, induces or improves the selectivity. Infrared, near-infrared (see Sec. 6.2), and Raman high-preswre techniques are very suitable tools for the characterization of fluid states and especially for the quantitative analysis of fluids. Sec. 6.7.2 shows a few cells which are used for the vibrational spectroscopy of fluids at pressures up to a maximum of 7 kbar and at temperatures up to 650 "C, although the maximum conditions of both pressure and temperature arc not simultaneously applied (see also Buback, 1991). Sec. 6.7.3 describes changes in the vibrational spectra of polar substances and of aqueous solutions, and Sec. 6.7.4 presents a few applications of high-pressure spectroscopy in the investigation of chemical transformations.

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m =

This relation means that the (2 j + 1)2 observables (AY m ), 2 j, provide a second basis of O j The f m are the components of the matrix A f O j in this basis

* Documented Civilian Deaths, Iraq Body Count, wwwiraqbodycount org/database/ (last accessed June 3, 2008) Joseph Stiglitz, The Three Trillion Dollar War, Times of London, Feb 23, 2008, wwwtimesonlinecouk/tol/comment/columnists/guest_ contributors/article3419840ece

17291 Action on Functions The Hermitian space H j carries a unitary irreducible representation of the group j SU (2) with generators a de ned in (671 673) The latter belong to O j Their

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action is given in (675a 675c) and the above calculations have led to the crucial relations (1714) We see here the peculiarity of the ordinary spherical harmonics ( = 0) as an orthonormal system for the quantization procedure: they would lead to a trivial result for the quantized version of the Cartesian coordinates! On the other hand, the quantization based on the Gilmore Radcliffe spin coherent states, = j , yields the maximal value: K = 1/( j + 1) Hereafter we assume = 0 /

17292 Action on Operators The SU (2) action on H j induces the following canonical (in nitesimal) action on O j = End(H j )

(Continued )

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