{smcl} {hline} help for {cmd:difd} {right:(April 11, 2011)} {hline} {p 0 4 2} {cmd:*** Please note that as of May 2015 we recommend -difdetect- from SSC over this program. *** {title:Detection of differential item function (DIF).} {p 8 17 2} {cmd:difd} {it: varlist} {cmd:,} {cmd:ABility}{it:(varlist)} {cmd:GRoups}{it:(varlist)} {break} [{cmdab:CATegorical}{cmd:}{it:(varlist)}{cmd:} {cmdab:RUnname}{cmd:}{it:(str)}{cmd:} {cmdab:NUL}{cmd:}{it:(#)}{cmd:} {cmdab:NUP}{cmd:}{it:(#)}{cmd:} {cmdab:NUPValue}{cmd:}{it:(#)}{cmd:} {cmdab:UBeta}{cmd:}{it:(#)}{cmd:} {cmdab:UBP}{cmd:}{it:(#)}{cmd:} {cmdab:ULPV}{cmd:}{it:(#)}{cmd:} {cmdab:UP}{cmd:}{it:(#)}{cmd:} {cmdab:UPPValue}{cmd:}{it:(#)}{cmd:} {cmdab:ITemsub}{cmd:}{it:(#)}{cmd:}] {p 4 12 2} where: {p 8 12 2} {it:varlist} is the list of variables (items, blocks) to be tested for DIF {p 8 12 2} {it:id} is the subject id variable. {p 8 12 2} {it:ability} is the ability variable(s). {p 8 12 2} {it:groups} is the list of grouping variables. Continuous ‘grouping’ variables are permitted. {title:Options} {p 8 12 2} {cmdab:categorical} is the list of any group variables that are categorical and have more than 2 levels. Note that it is simpler to omit dichotomous variables from this list. Default is none (all continuous or dichotomous). {p 8 12 2} {cmdab:runname} names the log file DIFdRUnname.log. Default is DIFd.log. {p 8 12 2} {cmdab:nul} indicates whether the log-likelihood test will be used as a criterion for non-uniform DIF. Default is yes (1). Nul(0) will omit this criterion. {p 8 12 2} {cmdab:nup} indicates whether the Wald test for the interaction term will be used as a criterion for non-uniform DIF. Default is no (0). Nup(1) will include this criterion. {p 8 12 2} {cmdab:nupvalue} is the p-value for testing non-uniform DIF. Default is 0.05. {p 8 12 2} {cmdab:ubeta} indicates whether the change in the ability coefficient will be used as a criterion for uniform DIF. Default is yes (1). UBeta(0) will omit this criterion. {p 8 12 2} {cmdab:ubp} is percent change in the ability coefficient for determining uniform DIF. Default is .10. A positive change indicates an increase in the relationship between ability and the outcome with a higher value of the grouping variable. {p 8 12 2} {cmdab:ul} indicates whether the log-likelihood test will be used as a criterion for uniform DIF. Default is no (0). UL(1) will include this criterion. {p 8 12 2} {cmdab:ulpvalue} is the p-value for testing uniform DIF with the log-likelhood method. Default is 0.05. {p 8 12 2} {cmdab:up} indicates whether the Wald test for the group term will be used as a criterion for uniform DIF. Default is no (0). UP(1) will include this criterion. {p 8 12 2} {cmdab:ulpvalue} is the p-value for testing uniform DIF with the Wald test. Default is 0.05. {p 8 12 2} {cmdab:itemsub} subtracts the item value from the ability measure. Default is no (0). ITemsub(1) will include this feature. {title:Remarks} {p 8 12 2} Sends DIF results to DIFd{it:runname}.log. {p 8 12 2} DIF results for categorical grouping variables will be in terms of the ordered values of group. For example, if {it:ethnic} has 3 levels, 3 sets of DIF results will be reported: {it:ethnic12, ethnic13, ethnic23}, where {it:ethnic12} compares the 2 lowest values of {it:ethnic}, {it:ethnic13} the lowest and highest, etc. {p 8 12 2} Generates an output data set, DIFd.dta, which includes individual model results, with Brant test p-values for ordinal items and Hosmer-Lemeshow p-values for binary items. [The relevance of the fit statistics has not been established for DIF.] {p 8 12 2} Displays warning messages when models do not converge, collinearity problems are observed, models are completely determined, standard errors are large, or Brant tests are not possible. {title:Examples} {p 4 8 2} difd item1-item13, id(id) ru(gender0) ab(theta0) gr(g) {p 4 8 2} difd apple - item13, id(id) ab(theta0) gr(eth) cat(eth) nupv(0.01) ul(1) ulpv(.01) {title:Authors} {p 4 4 2} Paul Crane, Laura Gibbons, Lance Jolley, and Gerald van Belle. University of Washington, Copyright 2005.{break} Email: {browse mailto: gibbonsl@u.washington.edu} {title:Also see} {p 4 4 2} {cmd:difdetect}