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Rater Reliability

Rater Reliability. How Good is Your Coding?. Why Estimate Reliability?. Quality of your data Number of coders or raters needed Reviewers/Grant Applications. For What Variables Do You Need Reliability Estimates?. Any variables with judgments Ratings of any kind

allistair-emerson
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Rater Reliability

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  1. Rater Reliability How Good is Your Coding?

  2. Why Estimate Reliability? • Quality of your data • Number of coders or raters needed • Reviewers/Grant Applications

  3. For What Variables Do You Need Reliability Estimates? • Any variables with judgments • Ratings of any kind • Recordings, even of numbers or counts • Basically, all of them

  4. Data Collection (1) • 1 judge rates all targets. NA1. • 2 judges, each rates (different) half of the targets. More than 2, but each rates different targets. NA2. • 2 judges, each rate all targets. 3 or more, all rate all. Crossed design. Fixed Effects. • 4 judges, different pairs rate each targets – all targets by 2, but different 2 each target. 3 or more, not all rate all. Nested design. Random Effects.

  5. Data Collection (2) • Use a fully crossed design to estimate reliability (otherwise it will be hard to estimate and you have to hire help). Fully crossed is good for final data collection, too, but may not be feasible. • Use any design (crossed or nested) to collect real data. • Use proper estimate of reliability (fixed for crossed, random for nested, proper number of raters) for the design you finally used.

  6. Estimation (1) • Use the data you collected to compute sums of squares for judge, target, and error. SAS GLM can do this for you. • Compute ICC(2,1) or ICC(3,1) depending on whether your design will be fixed (crossed) or random (nested) • Apply Spearman-Brown to estimate the reliability of your data.

  7. Estimation (2) • If you collected fully crossed data (all judges saw all targets for entire study), you can treat each rater as a column (item), and each target or study as a row (person), and then compute Cronbach’s alpha for those data as rater reliability index. Alpha =ICC(3,k). • Can’t do that if raters and targets are not crossed.

  8. Illustration (1) 3 raters judge rigor of 5 articles using 1 to 5 scale.

  9. Illustration (2) SAS Input: One column for ratings, one for rater, one for target. SAS Program: GLM – rating equals rater, target, rater by target. SAS Output: sums of squares and mean squares for each. Source Type III SS Mean Square Rater 3.73 1.87 Target 14.27 3.57 Rater*Target 2.93 .37

  10. Illustration (3) Use mean squares to compute intraclass correlations.

  11. Illustration (4) Use Spearman Brown to estimate reliability of multiple raters and to estimate the number of raters needed for a desired level of reliability.

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