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Distributions of metric $n$-point invariants and applications to molecular evolution

Bleher, Michael et al.
arXiv (All) · Papers
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53c23metric-geometrypopulations-and-evolution
Datasets often arise as samples from a metric measure space whose geometry reflects the data-generating process. We introduce metric $n$-point invariants, defined as functions of the pairwise distances of $n$-point configurations, to study the geometry of such spaces. This provides a unified framewo
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