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Despite the literature described above showing the importance of emotion in eating disorders, it would be remiss not to mention the phenomenon of alexithymia. Alexithymia is a construct in which an individual is unable to recognise an emotion, is unable to differentiate between emotional and physical signals, is unable to communicate emotions, and experiences concrete thinking and a paucity of fantasy. People with eating disorders typically report higher levels of alexithymia than comparison groups (Bourke et al., 1992; Schmidt et al., 1993b; Cochrane et al., 1993) and these do not appear to reduce with improvement in symptoms (Schmidt et al., 1993b). It is possible that women with eating disorders are genuinely uncertain about what emotions they are experiencing or even whether they are experiencing emotions at all, or simply other bodily signals like, say, hunger. However, even if eating-disordered patients are less able to put their emotions into words, most of the studies described above either induce affect experimentally or measure the experience of
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memory bits and performs one pass over the data. Let us now consider the case of Fk , for k 2. The basic idea of the sketch designed in the work by Alon et al. [5] is similar to that described above, but each Xij is now computed by sampling the stream as follows: an index p = pij is chosen uniformly at random in [1, n] and the number r of occurrences of xp in the stream following position p is computed by keeping a counter. Xij is then de ned as n(rk (r 1)k ). We refer the interested reader to the works by Alon et al. [4 6] for a detailed description of this sketch and for the extension to the case where the stream length n is not known. We limit here to formalize the statement of the result proved in the work by Alon et al. [5]: Theorem 5 [5] For every k 1, > 0 and > 0, there exists a randomized algorithm that computes a number Y such that Y deviates from Fk by more than Fk with probability at most . The algorithm uses O k log(1/ ) 1 1/k u (log u + log n) 2
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new, environmentally sustaining products but are reluctant to pay for the additional cost involved. Friends of the Earth have produced ranges of green fashions using unbleached, undyed cotton. This satis ed the ecology issue but not the fashion issue, and sales have been rather limited. They were avoiding the issue by not using any processes rather than nding green solutions to enable fabrics to be used for fashion items. The next logical stage is for designers to now take these issues on board. Many, such as Katharine Hamnett, are concerned about the fabrics they use and are developing more environmentally friendly fabrics. It has taken time for these to trickle down to appear in the garments stocked in high street shops and they still do not constitute a large part of what we buy. One company, Edun, set up by Bono and Alison Hewson aims to offer a clothing line for people with a social conscience. They use organic fabrics, made up in environmentally friendly factories with ethical working conditions. Paris held the rst Ethical Fashion Show in 2004 offering a platform for ethical and environmental designers around the world to showcase their clothing and accessories. Now an annual event, up to 50 designers show to the increasing number of distributors who want to sell designs that are ethically produced and environmentally friendly. Another environmental concern for consumers is the risk of skin cancer that depletion of the ozone layer and excessive exposure to the sun may bring about. New ranges of beach and swimwear offering UV protection of up to 97% are being seen at holiday resorts, offering even more opportunity for Lycra.
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EXERCISES 3.1 Using partial fraction expansion, derive the density of T in Example 3.1 for the case where 1 > 2 0 and verify that it is equivalent to (3.6). 3.2 Derive the density of the exact survival time, T , from state 0 to state 2 for a cancer patient of Example 2.12. Use partial fraction expansion to invert the MGF given in (2.16). Verify that the density of T is f (t) = ( 2 3 )( 1 + 2 ) exp[ ( 1 + 2 )t] + 1 3 exp( 3 t) , 1 + 2 3 (3.37)
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ga, T. Bull. Chem. Soc. Jpn. 1972, 45, 445; 1973, 46, 493, 2148. Baranski, A. S., Fawcett, W. R. J. Electroanal. Chem. 1978, 94, 237; J. Chem. Soc., Faraday Trans. I 1980, 76, 1962. Fujinaga, T., Sakura, S. Bull. Chem. Soc. Jpn. 1974, 47, 2781. Petersen, R. A., Evans, D. H. J. Electroanal. Chem. 1987, 222, 129. Evans, D. H., Gilicinski, A. G. J. Phys. Chem. 1992, 96, 2528.
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