Comparing Clusterings by the Variation of Information
By Marina Meila. Annual Conference Computational Learning Theory, 2003
756 citations recorded by the source corpus.
Subfields: Artificial Intelligence
View Paper: https://www.semanticscholar.org/paper/3696da952ee2f16793094455fdff394023b80e5c
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Charu C. Aggarwal
- Andrew McCallum
- David Mimno
- Jianfei Cai
- Martial Hebert
- Hanna M. Wallach
- Thomas Brox
- Percy Liang
Citations in the corpus
- Comparing clusterings: an axiomatic view (2005, background): “dM (1̂, C U K) = 1 − 1 K With respect to convex additivity, it is easy to prove (see also (Meilă, 2003)) that dD is convexely additive, while the Mirkin metric satisfies”
- CUDA-Based Parallelization of Power Iteration Clustering for Large Datasets (2017, methodology): “The chosen cluster quality indexes were RI (Rand Index) [22], Jaccard [23] and Meil [24].”
- Proxy Non-Discrimination in Data-Driven Systems (2017, background): “This quantity can be estimated from a sample in time O(|D | + k |Z |), where k is the number of elements in the range of p1 [46].”
- Clustering Stability: An Overview (2010, background): “…defined on the same data points, then it is straightforward to compute a distance score between these clusterings based on any of the well-known clustering distances such as the Rand index, Jaccard index, Hamming distance, minimal matching distance, Variation of Information distance (Meila, 2003).”
- An extensive comparative study of cluster validity indices (2013, methodology): “In order to avoid the possible bias introduced by the selection of a particular partition similarity measure, we replicated all the experiments using three partition similarity measures: Adjusted Rand [31], Jaccard [41] and Variation of Information [42].”
- Rethinking LDA: Why Priors Matter (2009, methodology): “In order to measure similarity between two sets of topic assignments Z and Z ′ forW , we can compute the distance between these partitions using variation of information (VI) [11, 6] (see suppl.”
- Fixed-Rate Compressed Floating-Point Arrays (2014, background): “the variation of information [34] (a metric) between segmentations X and Y , H(X,Y ) is the joint entropy of corresponding segmentation labels, and I(X;Y ) is their mutual information.”
- Metrics Reloaded: Recommendations for image analysis validation (2022, neutral): “A.G. triggered changes in the framework by responding to public questionnaire, was an active member of the calibration expert group, reviewed the manuscript, and participated in surveys.”
- Evolutionary clustering (2006, background): “There are many examples of measures for comparing clusterings — see [13] for a discussion of the complexities that arise even in the case of flat clusterings.”
- Beyond pixels: A comprehensive survey from bottom-up to semantic image segmentation and cosegmentation (2015, methodology): “Another commonly used region based criterion is the Intersection-over-Union, by checking the overlap between the S seg and S hum : • Variation of Information (VI): This metric [158] measures the distance between two segmentations S seg and S hum using average conditional entropy.”
- Cut, Glue, & Cut: A Fast, Approximate Solver for Multicut Partitioning (2014, methodology): “The VI column reports the Variation of Information [20].”
- Cluster ensembles (2011, background): “VI is another information theoretic measure proposed for cluster validation, 21 and defined as It turns out that VI is a metric.”