knitr::opts_chunk$set( collapse = TRUE, comment = "#>", fig.width = 7, fig.height = 5, out.width = "100%" )
Note: Some computationally intensive examples below are shown with
eval=FALSEto keep CRAN build times short. For full rendered output, see the pkgdown site.
library(exametrika)
LCA classifies examinees into unordered latent classes. Specify the dataset and the number of classes.
LCA(J15S500, ncls = 5)
The Class Membership Matrix indicates which latent class each examinee belongs to:
result.LCA <- LCA(J15S500, ncls = 5) head(result.LCA$Students)
plot(result.LCA, type = "IRP", items = 1:6, nc = 2, nr = 3) plot(result.LCA, type = "CMP", students = 1:9, nc = 3, nr = 3) plot(result.LCA, type = "TRP") plot(result.LCA, type = "LCD")
LRA is similar to LCA but assumes an ordering among the latent classes (ranks). Specify the dataset and the number of ranks.
LRA(J15S500, nrank = 6)
Rank membership probabilities and rank-up/rank-down odds are calculated:
result.LRA <- LRA(J15S500, nrank = 6) head(result.LRA$Students)
plot(result.LRA, type = "IRP", items = 1:6, nc = 2, nr = 3) plot(result.LRA, type = "RMP", students = 1:9, nc = 3, nr = 3) plot(result.LRA, type = "TRP") plot(result.LRA, type = "LRD")
LRA can also handle ordinal scale data. The mic option enforces monotonic increasing constraints.
result.LRAord <- LRA(J15S3810, nrank = 3, mic = TRUE)
Score-rank relationship visualizations:
plot(result.LRAord, type = "ScoreFreq") plot(result.LRAord, type = "ScoreRank")
Item-rank relationship plots:
plot(result.LRAord, type = "ICBR", items = 1:4, nc = 2, nr = 2) plot(result.LRAord, type = "ICRP", items = 1:4, nc = 2, nr = 2)
Rank membership profiles for individual examinees:
plot(result.LRAord, type = "RMP", students = 1:9, nc = 3, nr = 3)
For multiple-choice tests (nominal scale), LRA can analyze response patterns including distractor choices.
result.LRArated <- LRA(J35S5000, nrank = 10, mic = TRUE)
plot(result.LRArated, type = "ScoreFreq") plot(result.LRArated, type = "ScoreRank")
plot(result.LRArated, type = "ICRP", items = 1:4, nc = 2, nr = 2)
Shojima, K. (2022). Test Data Engineering. Springer.
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