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the rst principal component, since it explains nearly half the variability Or should we retain all eight components, since they explain 100% of the variability Well, clearly, retaining all eight components does not help us to reduce the number of distinct explanatory elements As usual, the answer lies somewhere between these two extremes Note from Table 13 that the eigenvalues for several of the components are rather low, explaining less than 2% of the variability in the Z -variables Perhaps these would be the components we should consider not retaining in our analysis The criteria used for deciding how many components to extract are (1) the eigenvalue criterion, (2) the proportion of variance explained criterion, (3) the minimum communality criterion, and (4) the scree plot criterion Eigenvalue Criterion Recall from result 1 that the sum of the eigenvalues represents the number of variables entered into the PCA.

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An eigenvalue of 1 would then mean that the component would explain about one variable s worth of the variability The rationale for using the eigenvalue criterion is that each component should explain at least one variable s worth of the variability, and therefore the eigenvalue criterion states that only components with eigenvalues greater than 1 should be retained Note that if there are fewer than 20 variables, the eigenvalue criterion tends to recommend extracting too few components, while if there are more than 50 variables, this criterion may recommend extracting too many From Table 13 we see that three components have eigenvalues greater than 1 and are therefore retained Component 4 has an eigenvalue of 0.

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825, which is not too far from 1, so that if other criteria support such a decision, we may decide to consider retaining this component as well, especially in view of the tendency of this criterion to recommend extracting too few components Proportion of Variance Explained Criterion First, the analyst speci es how much of the total variability he or she would like the principal components to account for Then the analyst simply selects the components one by one until the desired proportion of variability explained is attained For example, suppose that we would like our components to explain 85% of the variability in the variables Then, from Table 13, we would choose components 1 to 3, which together explain 86057% of the variability.

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Under the model-based approach, the streaming server uses Equation (9.1) to determine the sending rate of the streamed media to behave in a TCP-friendly manner. The source basically regulates the rate of the streamed media according to the feedback information of the network. This can be used for both unicast and multicast scenarios. However, a source-rate-based control scheme is not suitable in heterogeneous network environments, where receivers have heterogeneous network capacity and processing power. Receiver-based rate control [11,12] has been found to be better rate control mechanism in heterogeneous network environments. Under this mechanism, receivers

On the other hand, if we wanted our components to explain 90% or 95% of the variability, we would need to include component 4 with components 1 to 3, which together would explain 96368% of the variability Again, as with the eigenvalue criterion, how large a proportion is enough This question is akin to asking how large a value of r 2 (coef cient of determination) is enough in the realm of linear regression The answer depends in part on the eld of study Social scientists may be content for their components to explain only 60% or so of the variability, since human response factors are so unpredictable, whereas natural scientists might expect their components to explain 90 to 95% of the variability, since their measurements are intrinsically less variable Other factors also affect how large a proportion is needed.

Rotation Sums of Squared Loadings Total 0.481 0.401 % of Variance 9.616 8.019 Cumulative % 9.616 17.635

For example, if the principal components are being used for descriptive purposes only, such as customer pro ling, the proportion.

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