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Note that the requirements on the random variable Kj,i places restrictions on the model K(d). Any function K(d) that yields a Kj,i with the preceding requirements can be used to model path loss. To understand how Kj,i and K(d) are related and where the properties of Kj,i come from, we give an intuitive explanation of the meaning of Kj,i : Pr Kj,i [ k; k D is the fraction of nodes at distances d from node j such that K(d) [ k; k D ; where D is a small constant. This means that, roughly speaking, for any given scaling factor Kj,i k, fKj k D is the fraction of received signals with magnitude scaled by approximately k. Thus, if we scale the transmit magnitude A from every node i by an independent Kj,i , then as the number of nodes, N, gets large, node j will see NfKj (k)D signals of approximate magnitude Ak for all possible scaling factors Kj,i k. This is because taking a large number of independent samples from a distribution results in a good approximation of the distribution. Thus, for large N, this intuition tells us that by scaling the magnitude of the signal transmitted from every node i by an independent sample of the random variable Kj,i gives an aggregate signal at node j that is the same magnitude as if we generated the signal using K(d) directly. For cooperative reachback, we assume that all nodes are equidistant from the far receiver. This approximation holds for receivers that are far from the network. As a

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TABLE 12.10 Target Table Target is a remote Access table Single Remote Table Insert Command Ran Insert issued from Access

(d) (e)

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Such a channel is called a binary multiplier channel. It is easy to see that by setting X2 = 1, we can send at a rate of 1 bit per transmission from sender 1 to the receiver. Similarly, setting X1 = 1, we can achieve R2 = 1. Clearly, since the output is binary, the combined rates R1 + R2 of sender 1 and sender 2 cannot be more than 1 bit. By timesharing, we can achieve any combination of rates such that R1 + R2 = 1. Hence the capacity region is as shown in Figure 15.11. Example 15.3.3 (Binary erasure multiple-access channel ) This multiple-access channel has binary inputs, X1 = X2 = {0, 1}, and a ternary output, Y = X1 + X2 . There is no ambiguity in (X1 , X2 ) if Y = 0 or Y = 2 is received; but Y = 1 can result from either (0,1) or (1,0).

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reproduced from a perfect parallel form, although occasional capitalization on chance may produce a sample communality slightly above the reliability (Note: The reliability referred to in this chapter is always the reliability in the sample for the factor analytic study) Of course, the reliability gives the communality only if all the nonerror variance is reproduced by the factors The more likely result is that the factors reproduce only part of the reliable variance, and so the communalities are expected to be less than the reliabilities While Equation 61 gives the mathematical de nition of factor analysis in terms of the data matrix (X), the analysis itself can, as in regression analyses, proceed mathematically from the Pearson correlations among the variables Factor analysis can be presented as an analysis of correlations without reference to actual scores, but that can be misleading.

e 2 2

In brief, motivational orientations also called goal orientations refer to dispositional tendencies to define the meanings of achievement and success in particular ways Nicholls (1983, 1989, 1992) gave the names task orientation and ego orientation to the two primary types of achievement motivation People are task-oriented to the extent that they define success in self-referenced terms and experience competence when they progress toward goals related to growth and development People are ego-oriented when success is defined through favorable comparison to the performance of others Whether a person is primarily task or ego oriented may exercise a potent influence on their choice to pursue moral or nonmoral values when there is a conflict between them In addition to individual orientations, contexts can emphasize one type of goal orientation more than the other (Ames, 1992).

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