Guttman patterns

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Psychometrician Louis Guttman (1916-1987) perceived the ideal test to be one in which a person succeeds on all the items up to a certain difficulty, and then fails on all the items above that difficulty. When persons and items are ordered by raw score, this produces a data set with a "Guttman pattern". This is data is not analyzable in the usual way by Rasch analysis, because each person or item in turn becomes an extreme score. Here is a Guttman pattern with dichotomous data:

 

Easy->Hard items (columns)

1111111 Most able person (rows)

1111110 

1111100

1111100

1100000

1100000

1000000

0000000 Least able person

 

It is sometimes useful to make this type of data estimable by adding a dummy reversed-Guttman record:

 

Easy->Hard items (columns)

11111110 Most able person (rows)

11111100 

11111000

11111000

11000000

11000000

10000000

00000000 Least able person

00000001 < Dummy person record

       ^ Dummy item record

 

or by anchoring the most extreme items (or persons) a conveniently long distance apart, e.g., 10 logits:

 

PAFILE=*

1 10 ; anchor the first (highest score) person at 10 logits

8 0 ; anchor the last (lowest score) person at 0 logits

*

&END

END LABELS

1111111 Most able person (rows)

1111110 

1111100

1111100

1100000

1100000

1000000

0000000 Least able person


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Rasch Measurement Transactions (free, online) Rasch Measurement research papers (free, online) Probabilistic Models for Some Intelligence and Attainment Tests, Georg Rasch
Applying the Rasch Model 2nd. Ed., Bond & Fox (Winsteps) Best Test Design, Wright & Stone Rating Scale Analysis, Wright & Masters
Introduction to Rasch Measurement, E. Smith & R. Smith Introduction to Many-Facet Rasch Measurement, Thomas Eckes (Facets) Invariant Measurement: Using Rasch Models in the Social, Behavioral, and Health Sciences, George Engelhard, Jr. (Facets)
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