1994
DOI: 10.5465/ambpp.1994.10344875
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Within-Group Agreement Scores: Using Resampling Procedures to Estimate Expected Variance.

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Cited by 44 publications
(63 citation statements)
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“…The extra 49 groups reflect the fact that the number of randomly formed groups must be a product of the number of actual groups, since random groups are created to match size characteristics of actual groups (Bliese et al, 1995). (Bliese et al, 1994(Bliese et al, , 1995. Routine compared actual group variances to 5,049 randomly formed group variances (see Footnote 3).…”
Section: Agreement Score Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…The extra 49 groups reflect the fact that the number of randomly formed groups must be a product of the number of actual groups, since random groups are created to match size characteristics of actual groups (Bliese et al, 1995). (Bliese et al, 1994(Bliese et al, , 1995. Routine compared actual group variances to 5,049 randomly formed group variances (see Footnote 3).…”
Section: Agreement Score Resultsmentioning
confidence: 99%
“…Results from randomly formed groups are valuable in group-level analyses because they allow one to determine whether group results are due to the process of aggregation or due to some actual group phenomenon. To date, random group creation has been applied to the problem of estimating expected variances in within-group agreement scores (Bliese et al, 1994(Bliese et al, , 1995 and the interpretation of equivocal WABA results in this paper. We believe that examining results from randomly formed groups helps to identify group effects and to interpret group-level results.…”
Section: Equivocal Resultsmentioning
confidence: 99%
“…To circumvent this problem, Bliese (2000;Bliese et al, 1994) proposed an RGR procedure that determines the variance within groups that would be expected if individuals made their ratings at random and agreement were attributable to response bias only. The present study extended Bliese's implementation of the RGR procedure (Bliese, 2006) in two critical respects.…”
Section: Discussionmentioning
confidence: 99%
“…Hence, with increasing numbers of actual groups, even small differences between the averaged observed group variance and average pseudo group variance will become statistically significant. Based on these results, the dependence of the RGR procedure on the ICC can be further illustrated by calculating an average r WG(RGR) index that is based on the average observed within-group variance S 2 • , using the variance S 2 ••, * of the empirical distribution of the pseudo class variances as a benchmark (Bliese et al, 1994):…”
Section: Homoscedasticity Of Within-group Variancesmentioning
confidence: 99%
“…The objective is to create a sampling distribution for the IRA statistic with an expected mean and standard deviation, which can be used to generate confidence intervals and significance tests. Random group resampling involves constructing a sampling distribution by repeatedly sampling and forming random groups from observations in the observed data set, and comparing the significance of the mean difference in within-group variances of the observed distribution and the randomly generated distribution using a Z -test (Bliese et al, 2000; Bliese and Halverson, 2002; Ludtke and Robitzsch, 2009), for which commands are available in R . Thus, significance testing of the S wg is possible through the random-group resampling approach.…”
Section: Standards For Agreementmentioning
confidence: 99%