Residuals / Responses Output File = " " |
If a residual/response output filename is specified by Residual file=filename, a file of responses and residuals from the main analysis is produced. This file is designed for input into other programs with one line per measurable observation. It can be used for calculating other fit statistics and producing specialized diagnostic reports.
Heading lines= control the output of the heading line. CSV= allows tab-delimited and other formats. QM quotation marks, controls whether labels are within quotation marks.
filenames ending .xls and .xlsx are written as Excel workbooks
filenames ending .sav are written as SPSS save files
filenames ending .rda and .rdata are written as R Statistics data files
filenames ending with any other suffix or no suffix are written as DOS text files.
This file can be produced from the Output Files menu by clicking on Residual/Response Output file. This has additional options.
Here is an example of the format with 4 decimal places in the "Select fields" dialog box. The precise format depends on the number of facets in your data:
Obs Stp Exp Res Var StRes Wt LProb Measure Displ Status MPCat E1 E2 M1 M2 Children Tapping_it
1 1 .97 .03 .02 .16 1.00 -.03 3.66 1.03 2 1 1 1 -2.98 -6.64 Boy 1-4
1 1 .97 .03 .02 .16 1.00 -.03 3.66 1.03 2 1 1 2 -2.98 -6.64 Boy 2-3
The columns are:
Fixed field columns |
Abbreviation |
Description |
|
1-10 |
Obs |
response as observed in the data file |
|
11-20 |
Stp |
observed response as renumbered into a count of ordered steps |
|
21-30 |
Exp |
expected score for this response (decimal places set in selection dialog box) |
|
31-40 |
Res |
score residual: (observed Stp - expected Exp) |
|
41-50 |
Var |
model variance of observed score around the expected score for this response, the statistical information in this response |
|
51-60 |
StRes |
standardized residual: residual / sqrt (variance) |
|
61-70 |
Wt |
weighting (model weight * observation weight * item weight) |
|
71-80 |
LProb |
natural logarithm of the probability of the observation |
|
81-90 |
Meas |
sum of the measures of the elements producing the observation. User-scaled: Meas = sum(element measures - umean) + umean |
|
91-100 |
Disp |
displacement = measure residual = (score residual / variance)*(user-scaling). The measure of element 1 according to this observation is "element measure" for element + "displacement" * (orientation of facet 1). This is limited to the range -10 to +10 logits. |
|
101-110 |
Status |
Status Code |
Meaning |
-6 (not used for estimation) |
Response in two multiple-observation ranges, such as 1-4, 2-6,... |
||
-5 (not used) |
Responses after end-of-file. |
||
-4 (not used) |
Responses only in extreme scores. |
||
-3 (not used) |
Responses with invalid elements. Elements for these observations are not defined. See Table 2. |
||
-2 (not used) |
Responses in two extreme scores |
||
-1 (not used) |
Responses invalid after recounting A dichotomy or rating scale has less than two categories, so it cannot be estimated. |
||
1 (used for estimation) |
Responses used for estimation |
||
2 (used) |
Responses in one extreme score |
||
111-120 |
MPCat |
most probable category to be observed. If two categories are equally probable, then the higher category is shown here |
|
121-130 |
E(facet number) |
element number for facet 1 or null element, usually 0 |
|
| |
|
||
| |
M(facet number) |
element measure for facet 1 from Table 7 (user-scaled) |
|
| |
|
||
| |
(facet label) |
element label for facet 1 |
|
| |
|
For "Category implies Measure" (C->M) and "Measure implies Category" (M->C) statistics, for each observation in the Facets Residualfile=,
"expected score for this response" - round this to the nearest category number = expected average category
if "expected average category" = "observed response as renumbered into a count of ordered steps" then MC = 1, else, MC = 0.
Compute average of MC for each observed category across all the relevant data for C->M
Compute average of MC for each expected category across all the relevant data for M->C
Example: The "Obs" (observed) is the original data. The "Stp" (step) is the ordinal version of the original data. This version is used for analysis, and is the version on which the "Exp" (expected) and the "Res" (residual) are based. This version may be the same as the original data, or the original data may be transformed either due to explicit instructions by the analyst, or by default operation of Facets.
For instance, suppose that the original data are observations of these three values: 10, 20 and 30. Then, by default, Facets will analyze these observations as the "steps": 10, 11, 12. If the original data are intended to be 10,11,12,13,14,....,28,29,30. Then please specify this is in your Models= statement:
?,?,..., R30K ; where "K" means "Keep" the original numeration.
Example 1: I need the the S.D. of the observed ratings for each rater.
Facets does not output this statistic. So, output the Residualfile= to Excel. Sort by Rater number. Then compute the S.D. for each rater separately or use the Excel SUBTOTAL function:
1.On the Data tab, in the Outline group, click Subtotal. The Subtotal dialog box is displayed.
2.In the At each change in box, click the nested subtotal column. ...
3.In the Use function box, click the summary function that you want to use to calculate the subtotals. ...
4.Clear the Replace current subtotals check box.
5.Click OK
Example2 : Where I can find the adjusted ratings after incorporating the differences in the leniency/severity measures on the raw ratings of the corresponding raters?
1. Estimate your data using Facets.
Output an Anchorfile= with data.
2. In the anchored file, change the anchored rater severities to 0 logits. Keep everything anchored.
3. Analyze the anchored file with Facets. Everything should be anchored, and there should be displacements.
4. Output the Residual File. The "expected score for this response" is the adjusted rating.
Akaike Informaton Criterion: AIC = 2k - 2ln(L)
where k = number of free parameters, and ln(L) = log-likelihood of the data.
ln(L) = the sum of the Lprob field in the Residual file. From the Facets "Output Files" menu, output the Residual file to Excel, then sum the LProb column.
The number of free parameters is difficult to estimate. You could use the total number of elements as an approximation.
Bayesian Information Criterion: BIC = ln(n)k - 2ln(L)
where n is the number of observations = rows in the residual file
Help for Facets (64-bit) Rasch Measurement and Rasch Analysis Software: www.winsteps.com Author: John Michael Linacre.
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