Winsteps control, data and anchor file

Winsteps provides analytical and output capabilities not implemented in Facets, such as the principal components analysis PCA of residuals. Winsteps requires a rectangular data layout. Select from the Output Files pull-down menu,

 

 

The Facets data are formatted into a rectangle. A row (or column) can comprise one facet. If one facet is checked, then each element of that facet becomes one row (or one column) in the data rectangle. If two or more facets are checked for rows (or columns), then each row (or column) comprises data corresponding to one combination of elements from each checked facet.

 

It is typical that formatting the data as a rectangle results in more than one observation for each row-column cell. If so, the "Select data" option specifies whether it is the first relevant datapoint in the Facets file, or the last, or the sum, which occupies the cell.

 

Row and column measure anchor values can also be written into the Winsteps file. These are obtained from the Facets estimates. If there is a rating-scale common to all the Facets data, this can also be used for Winsteps anchor values.

 

Example 1: The dialog box produces:

Title = AP English Essays (College Board/ETS)

item = Essay  ; column identification

person = examinee  ; row identification

xwide = 1  ; width of datapoint

codes = "12345678"  ; valid data codes

; first data point in cell used

ni = 3  ; number of data columns

item1 = 1  ; starting column of data

name1 = 5  ; start of row labels

@pf1=$S1W5 ; 1 examinee

namelen = 5 ; row label length

safile = *  ; rating structure anchor values

1 .00

...

9 2.75

*

iafile = *  ; item-column anchor values

1 -.02 ; 1 A

2 .13 ; 2 B

3 -.11 ; 3 C

*

pafile = *  ; person-row anchor values

1 -.82 ;  1 1

...

32 .03 ; 32 32

*

@if2=$S1W3 ; 2 Essay

&End

1 A  ; item-column labels

2 B

3 C

END LABELS

553  1 1   ; row data + label

454  2 2

....

644 32 32

 

Example 2: To verify that raters are following the judging plan, output a Winsteps file with the raters as rows, and the other ingredients of the judging plan as columns.

 

Example 3: We want a standard version of Winsteps Table 2.2 or other Winsteps Keyform-style output.

1. Do the Facets analysis, and output an Anchor file.

2. Output from the Facets "output files" menu a Winsteps control file. Specify which facet you want for the Winsteps columns (the rows on Table 2.2) and which facets you want for the Winsteps rows. Check "row anchor values" and "column anchor values". If "scale anchor values" are available, please check them.

3. Look at the Winsteps control file. If IAFILE= or SAFILE= anchor values are missing, please copy and reformat those values from the Facets anchorfile.

4. Run Winsteps and produce Table 2.2 or whatever Winsteps output you want.

 

Example 4. To investigate unidimensionality or multidimensionality and local independence, output a Winsteps control and data file with appropriate columns, analyze with Winsteps and output Winsteps Table 23.

 

Example 5. Checking for unidimensionality or multidimensionality using R Statistics (freeware):

We need complete data, so set up the Winsteps output with your "items" as columns and all the other facets as rows.

 

Delete all the rows in the Facets-produced Winsteps data file down to END LABELS. After that is data.

Your observations are probably one column wide.

Save the data as data.txt file.

 

install R (freeware) if you don't have it.

Launch R

Then construct an R dataset:

 

> mydataset <- read.fwf("data.txt", widths = c(1,1,1,1,1,1,1,1))

this has as many 1s as there are items (columns) in your data

 

add column names

> colnames(mydataset) <- c("item1","item2","item3",...)

replace item1 with the label for your first item, etc.

 

check that all is OK:

> options(max.print=100)

> mydataset

 

now do a PCA &CFA

 

> install.packages('psych',''FactoMineR')

> library (psych)

> library (FactoMineR)

> result <- fa.parallel (mydataset)

a Scree Plot displays of PCA and FA eigenvalues.

R Console window: "Parallel analysis suggests that the number of factors =  3"

Put 3 (or whatever) in the "factors" R instruction below

 

Principal Components Analysis:

> pca <- PCA(mydataset, graph=FALSE)

> pca$eig

> pca$var$coord

> head(pca$ind$coord)

 

Factor analysis:

> factors <- fa(mydataset, 3)

> print (factors)

   the factor loadings are in columns MR1, MR2, ...

> plot(factors)

 

You are expecting to see that the first component is large, and the others are much smaller.


Help for Facets (64-bit) Rasch Measurement and Rasch Analysis Software: www.winsteps.com Author: John Michael Linacre.
 

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Rasch Books and Publications
Invariant Measurement: Using Rasch Models in the Social, Behavioral, and Health Sciences, 2nd Edn, 2024 George Engelhard, Jr. & Jue Wang Applying the Rasch Model (Winsteps, Facets) 4th Ed., Bond, Yan, Heene Advances in Rasch Analyses in the Human Sciences (Winsteps, Facets) 1st Ed., Boone, Staver Advances in Applications of Rasch Measurement in Science Education, X. Liu & W. J. Boone Rasch Analysis in the Human Sciences (Winsteps) Boone, Staver, Yale
Introduction to Many-Facet Rasch Measurement (Facets), Thomas Eckes Statistical Analyses for Language Testers (Facets), Rita Green Invariant Measurement with Raters and Rating Scales: Rasch Models for Rater-Mediated Assessments (Facets), George Engelhard, Jr. & Stefanie Wind Aplicação do Modelo de Rasch (Português), de Bond, Trevor G., Fox, Christine M Appliquer le modèle de Rasch: Défis et pistes de solution (Winsteps) E. Dionne, S. Béland
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Rasch Models: Foundations, Recent Developments, and Applications, Fischer & Molenaar Probabilistic Models for Some Intelligence and Attainment Tests, Georg Rasch Rasch Models for Measurement, David Andrich Constructing Measures, Mark Wilson Best Test Design - free, Wright & Stone
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Virtual Standard Setting: Setting Cut Scores, Charalambos Kollias Diseño de Mejores Pruebas - free, Spanish Best Test Design A Course in Rasch Measurement Theory, Andrich, Marais Rasch Models in Health, Christensen, Kreiner, Mesba Multivariate and Mixture Distribution Rasch Models, von Davier, Carstensen
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