Triangle Fixing Algorithms for the Metric Nearness Problem

Sra, Suvrit, Tropp, Joel, Dhillon, Inderjit S.

Neural Information Processing Systems 

Various problems in machine learning, databases, and statistics involve pairwise distances among a set of objects. It is often desirable for these distances to satisfy the properties of a metric, especially the triangle inequality. Applications where metric data is useful include clustering, classification, metric-based indexing, and approximation algorithms for various graph problems. This paper presents the Metric Nearness Problem: Given a dissimilarity matrix, find the "nearest" matrix of distances that satisfy the triangle inequalities.

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