^ help on INFLOGIT.ADO Joseph Hilbe, CRC/STB 9/25/91 syntax: logiodd2 if [exp] in [range], ^i ^inflogit.ado^ provides an ^i^ option to the ^logiodd2.ado^ command. The option provides m-asymptotic influence statistics following Hosmer & Lemeshow, Applied Logistic Regression, John Wiley & Sons, 1989. A covariate pattern represents the constitution of the respective independent variable values. For example, the data set y x1 x2 x3 1 1 0 1 1 1 1 0 0 0 1 1 0 1 0 1 1 1 1 0 consists of five observations but of only three covariate patterns. H & L influence statistics are concerned with covariate patterns; specifically the number of such patterns in the data set, the number of observations sharing the same covariate pattern, and the number of positive responses within each pattern. Hosmer & Lemeshow suggest the following four diagnostic plots: . gr deltax pred, xlab ylab yline(4) . gr deltad pred, xlab ylab yline(4) . gr deltab pred, xlab ylab yline(1) . gr deltax pred=deltab, xlab ylab yline(4) Observations or covariate patterns whose values exceed the yline are considered significantly influential. ^An Example Hosmer & Lemeshow present a full model example based upon a study of low birth weight babies. The following is the command and part of the output. . logiodd2 low age race2 race3 smoke ht ui lwd ptd inter1 inter2, i [ ODDS RATIO STATISTICS NOT SHOWN ] Number of Predictors = 10 Number of Non-Missing Obs = 189 Number of Covariate Patterns = 128 Pearson X2 Statistic = 137.7503 P>chi2(117) = 0.0923 Deviance = 147.3371 P>chi2(117) = 0.0303 Additional diagnostic variables created... logindex = Logit; Index value sepred = Standard error of index pred = Probability of success (1) mpred = Prob of covariate pattern success presid = Pearson Residual stpesid = Standardized Pearson Residual hat = Hat matrix diagonal dev = Deviance cook = Cook's distance deltad = Change in Deviance deltax = Change in Pearson chi-square deltab = Difference in coefficient due to deletion of observation and others sharing same covariate pattern