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The SAS code (see Appendix B) reads in the _imputation_ variable and all 28 substantive variables, standardizes the variables to be used in the analysis (to facilitate comparison with Amos results), and performs the regression analysis The regression parameter estimates are written out to a data set (named c), and the option Covout also writes out a covariance matrix of estimates, the diagonal of which is the square of the standard errors The BY statement in PROC REG allows the analysis to be repeated for each imputed data set PROC MIANALYZE reads the data set containing parameter estimates and standard errors Except for specifying which parameter estimates are of interest (in the VAR statement), this procedure is automatic to the user In the output from PROC MIANALYZE, look for the Multiple Imputation Parameter Estimates.



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[RFC1889]

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The usual information is all there: parameter (predictor) name, b weight, standard error, t value, degrees of freedom (see below), p value, and con dence intervals These are the values to be reported in the formal write-up of the results The Fraction of Missing Information (which appears under the output section Multiple Imputation Variance Information) is also quite useful This fraction (presented as a percentage) is related to the proportion of variability that is due to missing data Schafer and Olsen (1998) present a table showing the percent ef ciency of multiple-imputation (MI) estimation based on the number of imputed data sets and the fraction of missing information From this table one can justify choosing a particular number of imputed data sets (m) For example, if the fraction of missing information is 5, multiple-imputation parameter estimates are 86% ef cient with only m = 3 imputed data sets.

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With 5, 10, and 20 imputed data sets, the same estimates are 91, 95, and 98% ef cient, respectively Thus, when the fraction of missing information is 5, one might decide that 10 imputed data sets are suf cient, because the parameter estimates are 95% ef cient Alternative Approach With SAS PROC MI.

An agent's belief update process is modelled through a belief revision function:

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where r denotes the discrete gradient operation. When discretized over equispaced samples of a signal, the gradient may be the backward difference rk f fk fk 1 , or the forward difference, or the central difference. In matrix form, r is an (N 21) N bidiagonal matrix: 1 6 0 6 r 6 . 4 . . 0 2 1 1 . . . 0 1 .. . .. . 1 3 0 07 7 .7 .5 . 1

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