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Figure 5.2 Infrared spectra of (a) dihydrate, (b) hemihydrate and (c) anhydrous CaSO4 . From Christensen, M. C., Infrared and Raman Users Group (IRUG) Postprints, pp. 93 100 (1998), and reproduced by permission of M. C. Christensen.

No reaction 3 step sum: A(MR)2B etc. Overall:

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The investment committee learned from reading industry news that the portfolio management team from Beasley Investments that left that rm last year had done so to start up Kiuley Capital Advisors. The investment committee decided to include this rm pending further analysis. Kiuley is highlighted in italics because its very short history will need to be evaluated before we can realistically consider the rm for this search. Cross Capital was eliminated due to employee turnover. While one of the original portfolio managers is still at the rm and managing the small-cap value product, his two key partners decided to leave the rm just a few months prior to running the screen. It is an example of how screened data can be misleading. Cross was able to keep its manager tenure at 6.3 years because one of the three founding partners still works on the product. As you can see from the returns-based data, Cross appears to be an attractive candidate, but knowing that two-thirds of the team that was responsible for achieving those excellent results is no longer with the rm, we can effectively toss those results out the window.

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pegged your own reputation and identity so closely to the object of prior admiration, your reputation (as trustworthy theoretician, as reliable parent) inevitably suffers, too So how will academics react to Taleb and Haug What should they do Disown BSM Reform it (once more) Act as if nothing had happened As much as ivory towerists and their Wall Street allies may distaste Taleb and Haug, they should not lose sight of the fact that these uncontrollable mavericks have presented them with a wonderful gift: a once-ina-lifetime opportunity to prove that, despite the prolonged suspicions over the real-world applicability of abstract nance theory and the isolated inclusiveness of the professors, they in fact do care much about what practitioners have to say and about how the world really works.

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This chapter contains two independent subjects. In the rst part we use Rice formulas to obtain bounds for the tails of the distribution of the maximum of one-parameter Gaussian processes having regular paths. We also include some results on the asymptotic behavior of the tails of the supremum on a xed interval when the level tends to in nity. In the second part of the chapter we provide a quite detailed account of two examples of statistical applications of the distribution of the maximum, one to genetics and the other to the study of mixtures of distributions. These two examples share the common trait that statistical inference is performed in the presence of nuisance parameters, which are not identi able under the null hypothesis. In standard classical situations in hypothesis testing, the critical region consists of the event that some function of the empirical observations (the test statistic) falls into a subset of its value space. Computation of the probabilities that are relevant for the test, for large samples, follows from some weak limit theorem, allowing us to obtain the asymptotic law of the test statistic as the sample size goes to in nity. Typically, this will be a normal distribution or some function of the normal distribution. In certain more complicated situations, as happens when nuisance parameters are present and are not identi able under the null hypothesis, it turns out that a reasonable choice consists of using as a test statistic the supremum of a process indexed by the possible values of the nuisance parameter. Then, when passing to the limit as the sample size grows, instead of limiting distributions of nite-dimensional-valued random variables, we have to deal with

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