期刊
MATHEMATICAL GEOLOGY
卷 32, 期 3, 页码 271-275出版社
SPRINGER/PLENUM PUBLISHERS
DOI: 10.1023/A:1007529726302
关键词
Euclidean distance; permutation invariance; perturbation invariance; scale invariance; subcompositional dominance
The concept of distance between two compositions is important in the statistical analysis of compositional data, particularly in such activities as cluster analysis and multidimensional scaling. This paper exposes rite fallacies in a recent criticism of logratio-based distance measures-in particular; the misstatements that logratio methods destroy distance structures and are denominator dependent. Emphasis is on ensuring that compositional data analysis involving distance concepts satisfies certain logically necessary invariance conditions. Logratio analysis and its associated distance measures satisfies these conditions.
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