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7 SUMMARY In this chapter, we discussed issues and problems specific to the indoor wireless environment, with special reference to three popular technologies: IEEE 80211 WLAN, HomeRF, and Bluetooth We first pointed to design challenges in the physical layer, followed by a more detailed description of some MAC layer protocols proposed specially for such environments We also described network topology issues, especially the scatternet formation problem in Bluetooth We then gave a brief overview of possible characterizations of the indoor environment and the new paradigm of nomadic computing ACKNOWLEDGMENTS The author would like to thank Thyagarajan Nandagopal (UIUC), Ivan Stojmenovic (University of Ottawa), and Madhavi Kumari (CMU) for reviewing the chapter and suggesting useful changes..

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Most of us tend to take spreadsheet software for granted. In fact, it may be hard to fathom, but there really was a time when electronic spreadsheets were not available. Back then, people relied instead on clumsy mainframes or calculators and spent hours doing what now takes minutes.

6

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MythBurn is a collection of software and script extensions to MythTV for burning DVDs and creating DVD metadata content. MythBurn enables you to burn recordings onto DVD-R media, complete with animated menus, chapter points, and sound tracks. Check out the following sites for more details:

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This means that in order for the network with node j to be optimally synchronized at a given time when s1 (t) increments node j must have its minimum possible mean-squared error over the area of the entire network (A). Thus, we see that an optimally synchronized network is de ned only for a given synchronization mechanism. Once a mechanism is determined, the mechanism will achieve optimal synchronization if each node in the network is synchronized with the smallest possible minimum mean-squared error the mechanism can achieve for that node placed anywhere in the network. 2.4.3 One-Hop Synchronization and Multihop Synchronization

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Education may facilitate patients acceptance of their diagnosis, engagement in the behavioral changes necessary for their active participation (M Williams et al, 1998), and ability to lead normal, productive lives (Garrard et al, 1987) Diabetes Education Programs In the late 1970s, diabetes education programs were initiated to ensure that patients had suf cient knowledge and understanding of their disease (Beeney, Dunn, & Welch, 1994) The need to evaluate these programs led to the development of tests of diabetes knowledge (eg, Garrard et al, 1987; Hess & Davis, 1983; Miller, Goldstein, & Nicolaisen, 1978) Diabetes education has historically had as its objective the didactic transmission of facts about diabetes, based on the assumption that increasing knowledge of the facts of diabetes would improve BG control and, ultimately, reduce the incidence and severity of complications (Beeney et al, 1994).

This bound can be refined by adding some of the subtour constraints, which explicitly forbid solutions that consist of disconnected cycles. Potentially, there are an exponential number of subtour constraints, but in practice a small number of subtour constraints, added in an iterative manner, will lead to good approximations of the value of the TSP tour. The bound obtained in this way is referred to as the Held Karp bound. In [23] it is shown that for a wide variety of randomly generated instances, the cost of the optimal tour is on average less than 0.8% of the Held Karp bound, and for real-world instances the gap is almost always less than 2%. A version of this approach to the TSP bound was implemented by Allen et al.; computational results are presented in [1]. The edge cover problem can also be analyzed using polyhedral methods, to yield a family of explicit lower bounds (see [16]). One specific edge cover bound was used in [19] to solve the Philadelphia problem, a benchmark problem from the early days of the frequency assignment problem. 5.2.2 Tile Cover Bounds Bounds derived from the TSP and its relaxations may not be very good if ci + cj < ck for some indices i, j, k such that i + j k. In this case, a piece of the tour consisting of three consecutive nodes u, v, w so that d(u, v) = i, d(v, w) = j, and d(u, w) = k will con-

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