i want to simulate , the in-control performance of the Phase I T2 chart is evaluated when the missing values are estimated by each of the four handling methods; MS=mean substitution , EM=the EM algorithm , RG =regression imputation and SRG=stochastic regression imputation . We consider the historical sample m (m=20), of size n=1, one value for the percent of missing value k% (k% = 1%,), one value for the number of quality characteristics p (2, ) and one value for the correlation coefficient r(r = 0, ,). The value of h= ucl that produces an overall probability of a false alarm a = 0.05, when full data is assumed, was computed using 20,000 simulation runs. Table I presents these values of h according to the number of variables p and the number of samples m. Notice that these control limits do not depend on the variance–covariance structure since they are calculated based on full data sets. i do this code but i don't complete it , there are some errors , i want to know ,how to solve theses errors ? so i do not know how i solve it . i want to simulate , the in-control performance of the Phase I T2 chart is evaluated when the missing values are estimated by each of the four handling methods; MSS, EM, RG and SRG. We consider the historical sample m (m=20), of size n=1, five values for the percent of missing value k% (k% = 1%,), three values for the number of quality characteristics p (2, 3 and 5) and four values for the correlation coefficient r(r = 0, ,). Similar conclusions from other simulations (not shown here) are obtained when different values of p and r are considered. The value of h that produces an overall probability of a false alarm a = 0.05, when full data is assumed, was computed using 20,000 simulation runs. Table I presents these values of h according to the number of variables p and the number of samples m. Notice that these control limits do not depend on the variance–covariance structure since they are calculated based on full data sets. i do this code but i don't complete it , there are some errors so i do not know how i solve it .
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