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10. To create an Isometric view, activate the Drawings toolbar in the CommandManager, and click the Projected View button. Then select one of the existing views, and move the cursor at a 45-degree angle. If you cannot place the view where you would like it to go, then press the Ctrl key to break the alignment, and place the view where you want it.

Galton wished to know how likely it was that a family name would eventually die out, given suitable assumptions about the number of children produced in each generation. He was not at first able to solve the problem, so he proposed it as a question in The Educational Times, which was famous for its mathematical problems and solutions, often contributed by the most eminent mathematicians of the day. Only one - completely incorrect - solution being received, he proposed it to the Reverend Henry William Watson, a mathematician and early mountaineer. Watson did solve the problem, apart from a correctable slip, by making 'suitable' simplifying decisions. He was interested in the persistence of male lines, so he considered only sons. He assumed that a typical male would have no sons with probability Po, one son with probability PI' two sons with probability P2' three sons with probability P3' and so on. He further assumed that all males were typical, so the same probabilities applied to every male in the population - a very simplified assumption of course, since, as Galton implied in his own comments, males in different classes did have, on average, different numbers of sons. However, these simplifying assumptions did make the problem solvable, by the method of generating series, which goes back to Euler. Watson showed that the probability of the male line ultimately

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FEXT is not a great issue for ADSL services at the customer premises, as the cables are successively smaller, containing fewer and fewer pairs, from the CO to the premises In consideration of the phenomenon of crosstalk and the differences between NEXT and FEXT, most DSL services are asymmetric, with the higher frequencies on the downstream side (ie, from the edge of the telco network to the customer premises) in support of greater bandwidth in that direction Not only is such asymmetry technically easier to provision, but it is also entirely appropriate for DSL applications that require much more downstream than upstream bandwidth, with Web sur ng being a prime example Note that asymmetric DSL circuits cannot be turned around to provide greater bandwidth upstream and lesser downstream.

Recognition ________________________________________________________________________ ________________________________________________________________________ ________________________________________________________________________

I NTRODUCTION This chapter covers the steps one must follow in order to promote a server to a domain controller, the second step in creating an Active Directory hierarchy. Topics include:

A Web-based business, for example, would typically not be well served by ADSL as its upstream bandwidth requirements would be much greater than its downstream requirements..

Consider the following generalized gross error model: let ( 0 ,a ,P ) be some probability space, assign to each w E e a nonempty subset T(w ) c R, and put

q t :F1) =

The Add or Remove Snap-ins window is cleaner in Vista than in XP. Instead of having a two-tab window, your available snap-ins appear immediately. Once you select a snap-in, you must first configure it before it appears in the Selected snap-ins panel. In order to work with extensions, click on the snap-in from the list of Selected snap-ins and then click Edit Extensions. If you click on the extension name, a brief description appears at the bottom of the dialog box (see Figure 5.28). If your snap-in has more than one extension available, there is a check box that allows you to select them all.

(6.14)

Ergodic (Shannon) capacity: this is the expected value of the capacity, taken over all realizations of the channel. This quantity assumes an in nitely long code that extends over all the different channel realizations. Outage capacity: this is the minimum transmission rate that is achieved over a certain fraction of the time e.g., 90% or 95%. We assume that data are encoded with a near-Shannon-limitachieving code that extends over a period that is much shorter than the channel coherence time. Thus, each channel realization can be associated with a (Shannon) capacity value. Capacity thus becomes a random variable (rv) with an associated cumulative distribution function (cdf); see also the discussion in Section 14.9.1.

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