
doi: 10.1063/1.1484559
An index evaluating the amount of chirality of a mixture of colored random variables is defined. Properties are established. Extreme chiral mixtures are characterized and examples are given. Connections between chirality, Wasserstein distances, and least squares Procrustes methods are pointed out.
[MATH.MATH-PR] Mathematics [math]/Probability [math.PR], Wasserstein metric, chiral index, chirality, Axioms; other general questions in probability, colored mixtures, Characterization and structure theory of statistical distributions, Probability distributions: general theory, Probabilistic measure theory, [MATH.MATH-MG] Mathematics [math]/Metric Geometry [math.MG], procrustes transformations
[MATH.MATH-PR] Mathematics [math]/Probability [math.PR], Wasserstein metric, chiral index, chirality, Axioms; other general questions in probability, colored mixtures, Characterization and structure theory of statistical distributions, Probability distributions: general theory, Probabilistic measure theory, [MATH.MATH-MG] Mathematics [math]/Metric Geometry [math.MG], procrustes transformations
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