Silhouette Coefficient Measure
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A Silhouette Coefficient Measure is an internal clustering evaluation measure that quantifies cluster cohesion and cluster separation through distance measurements.
- AKA: Silhouette Score, Silhouette Width, Silhouette Index.
- Context:
- It can typically evaluate clustering quality without external labels.
- It can typically measure intra-cluster distances for cohesion assessment.
- It can typically calculate inter-cluster distances for separation evaluation.
- It can often validate unsupervised legal document clustering tasks through quality scores.
- It can often guide optimal cluster number selection via score maximization.
- It can range from being a Negative Silhouette Coefficient Measure to being a Perfect Silhouette Coefficient Measure, depending on its score value.
- It can range from being a Euclidean Silhouette Coefficient Measure to being a Cosine Silhouette Coefficient Measure, depending on its distance measure.
- It can range from being an Individual Silhouette Coefficient Measure to being an Average Silhouette Coefficient Measure, depending on its aggregation level.
- It can range from being a Dense-Cluster Silhouette Coefficient Measure to being a Sparse-Cluster Silhouette Coefficient Measure, depending on its cluster density.
- ...
- Examples:
- Legal Document Clustering Evaluations, such as:
- Clustering Algorithm Comparisons, such as:
- ...
- Counter-Examples:
- Adjusted Rand Index Measure, which is an external measure.
- Davies-Bouldin Index, which uses different calculation.
- Supervised Accuracy Measure, which requires labeled data.
- See: Internal Clustering Evaluation Measure, Clustering Evaluation Measure, Calinski-Harabasz Score Measure, Davies-Bouldin Index, Dunn Index, Cluster Cohesion, Cluster Separation, Distance Measure, Clustering Task.