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🤖 AI EngineeringID: krippendorffs-alpha

Krippendorff's Alpha

Krippendorff's Alpha 多标注者信度
🎯Core Definition
Krippendorff's Alpha (α\alpha) is a generalized statistical reliability coefficient that measures agreement among any arbitrary number of raters, flexibly accommodating missing observations across any metric scale (Nominal, Ordinal, Interval, Ratio); expressed as α=1DoDe\alpha = 1 - \frac{D_o}{D_e}, where DoD_o is observed disagreement and DeD_e is chance-expected disagreement; α=1\alpha = 1 indicates perfect reliability, α=0\alpha = 0 reflects random chance, and α<0\alpha < 0 signifies systematic disagreement.
💡Use Cases
Multi-rater benchmarking with sparse/missing annotations, continuous scoring audit pipelines, and heterogeneous multi-modal evaluation.
Key Problems Solved
Cohen's Kappa is restricted to two raters with complete data, while Fleiss' Kappa only supports nominal scales; Krippendorff's Alpha unifies non-uniform scales and sparse matrices under a single rigorous mathematical foundation.
🎯5 High-Frequency Exam Points
1
Derive the disagreement formula of Krippendorff's Alpha under an Interval Metric scale (d(v,c)=(vc)2d(v, c) = (v - c)^2)?
2
How does Krippendorff's Alpha statistically handle missing observations across sparse evaluation matrices?
3
Analyze standard methodological criteria (α0.800\alpha \ge 0.800 for definitive conclusions, α0.667\alpha \ge 0.667 for tentative conclusions) in AI evaluation?
4
Compare statistical robustness between Krippendorff's Alpha and Fleiss' Kappa under sample volatility?
5
How to apply Krippendorff's Alpha to detect and filter out adversarial spammers in RLHF human annotation pools?
📖 In-depth Guide:📄 llm-as-a-judge
Updated 2026-08-14
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