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Polynomial expressions of the impulse responses also indicate that the presence of a connection is described in polynomial form by the existence of the corresponding power of D (this term is multiplied by a 1 ), while the absence of connection is seen as the absence of such a term (this term is multiplied by a 0 ). Polynomial expressions of the impulse responses can also be considered as generator polynomials for each output sequence of the FSSM. For more general structures of FSSMs or convolutional encoders where there is more than one input and more than one output, the relationship between input i and output j is given by ( j) the corresponding transfer function G i (D). In this input-to-output path the number of delays or memory units D is called the length of the register. This number is equal to the degree of the corresponding generator polynomial for such a path. To make sense, the last delay or register

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Once all contribution values are calculated, we choose the ordering that provides the highest contribution to the af nity measure Bond Contribution Calculation.

(10.169) The conditional type of a sequence y n given x n is a stochastic matrix that gives the proportion of times a particular element of Y occurred with each element of X in the pair of sequences. Speci cally, the conditional type Vy n |x n (b|a) is de ned as Vy n |x n (b|a) = N (a, b|x n , y n ) . N (a|x n ) (10.170)

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among the variables and contributes less to the PCA solution Communalities that are very low for a particular variable should be an indication to the analyst that the particular variable might not participate in the PCA solution (ie, might not be a member of any of the principal components) Overall, large communality values indicate that the principal components have successfully extracted a large proportion of the variability in the original variables; small communality values show that there is still much variation in the data set that has not been accounted for by the principal components Communality values are calculated as the sum of squared component weights for a given variable We are trying to determine whether to retain component 4, the housing age component Thus, we calculate the commonality value for the variable housing median age, using the component weights for this variable (hage-z) from Table 12.

Two communality values for housing median age are calculated, one for retaining three components and the other for retaining four components r Communality (housing median age, three components): ( 0429)2 + (0025)2 + ( 0407)2 = 0350315 r Communality (housing median age, four components): ( 0429)2 + (0025)2 + ( 0407)2 + (0806)2 = 0999951 Communalities less than 05 can be considered to be too low, since this would mean that the variable shares less than half of its variability in common with the other variables Now, suppose that for some reason we wanted or needed to keep the variable housing median age as an active part of the analysis Then, extracting only three components would not be adequate, since housing median age shares only 35% of its variance with the other variables.

should put in place a program that encourages these people to call it Incentive programs that reward those who make a certain number of reservations over a speci ed time period are an example Walk-in guests can also provide valuable marketing data If guests indicate that the billboard on Route 777N was the means by which they learned about your hotel, you will have an idea about the cost-effectiveness of this type of advertising If guests are being referred by the local gasoline station or convenience store, consider providing brochures and other information to these businesses Perhaps complimentary dinners or escape weekends for the personnel would be effective Data from the guest histories concerning frequency of visits will also reveal some areas for follow-up (Figure 9-8).

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