This S3 method summarizes the IRT calibration results from an object of class est_irt,
est_mg, or est_item, which are returned by the functions est_irt(),
est_mg(), and est_item(), respectively.
Usage
summary(object, ...)
# S3 method for class 'est_irt'
summary(object, ...)
# S3 method for class 'est_mg'
summary(object, ...)
# S3 method for class 'est_item'
summary(object, ...)Value
A list of internal components extracted from the given object. In addition, the summary method prints an overview of the IRT calibration results to the console.
Methods (by class)
summary(est_irt): An object created by the functionest_irt().summary(est_mg): An object created by the functionest_mg().summary(est_item): An object created by the functionest_item().
Author
Hwanggyu Lim hglim83@gmail.com
Examples
# \donttest{
# Fit the 1PL model to LSAT6 data and constrain the slope parameters to be equal
fit.1pl <- est_irt(data = LSAT6, D = 1, model = "1PLM", cats = 2, fix.a.1pl = FALSE)
#> Parsing input...
#> Estimating item parameters...
#>
EM iteration: 1, Loglike: -3182.3860, Max-Change: 0.385069
EM iteration: 2, Loglike: -2561.3380, Max-Change: 0.00000
#> Computing item parameter var-covariance matrix...
#> Estimation is finished in 0.02 seconds.
# Display the calibration summary
summary(fit.1pl)
#>
#> Call:
#> est_irt(data = LSAT6, D = 1, model = "1PLM", cats = 2, fix.a.1pl = FALSE)
#>
#> Summary of the Data
#> Number of Items: 5
#> Number of Cases: 1000
#>
#> Summary of Estimation Process
#> Maximum number of EM cycles: 500
#> Convergence criterion of E-step: 1e-04
#> Number of rectangular quadrature points: 49
#> Minimum & Maximum quadrature points: -6, 6
#> Number of free parameters: 6
#> Number of fixed items: 0
#> Number of E-step cycles completed: 2
#> Maximum parameter change: 0
#>
#> Processing time (in seconds)
#> EM algorithm: 0.01
#> Standard error computation: 0
#> Total computation: 0.02
#>
#> Convergence and Stability of Solution
#> First-order test: Convergence criteria are satisfied.
#> Second-order test: Solution is a possible local maximum.
#> Computation of variance-covariance matrix:
#> Variance-covariance matrix of item parameter estimates is obtainable.
#>
#> Summary of Estimation Results
#> -2loglikelihood: 4966.362
#> Akaike Information Criterion (AIC): 4978.362
#> Bayesian Information Criterion (BIC): 5007.809
#> Item Parameters:
#> id cats model par.1 se.1 par.2 se.2 par.3 se.3
#> 1 V1 2 1PLM 0.88 0.07 -2.88 0.25 NA NA
#> 2 V2 2 1PLM 0.88 NA -0.88 0.11 NA NA
#> 3 V3 2 1PLM 0.88 NA -0.01 0.08 NA NA
#> 4 V4 2 1PLM 0.88 NA -1.24 0.13 NA NA
#> 5 V5 2 1PLM 0.88 NA -2.15 0.20 NA NA
#> Group Parameters:
#> mu sigma2 sigma
#> estimates 0 1 1
#> se NA NA NA
#>
# }
