Motivation: For cluster analysis, high‐dimensional data are associated with instability, decreased classification accuracy and high‐computational burden. The latter challenge can be eliminated as a serious concern. For applications where dimension… Click to show full abstract
Motivation: For cluster analysis, high‐dimensional data are associated with instability, decreased classification accuracy and high‐computational burden. The latter challenge can be eliminated as a serious concern. For applications where dimension reduction techniques are not implemented, we propose a temporary transformation which accelerates computations with no loss of information. The algorithm can be applied for any statistical procedure depending only on Euclidean distances and can be implemented sequentially to enable analyses of data that would otherwise exceed memory limitations. Results: The method is easily implemented in common statistical software as a standard pre‐processing step. The benefit of our algorithm grows with the dimensionality of the problem and the complexity of the analysis. Consequently, our simple algorithm not only decreases the computation time for routine analyses, it opens the door to performing calculations that may have otherwise been too burdensome to attempt. Availability and implementation: R, Matlab and SAS/IML code for implementing lossless data reduction is freely available in the Appendix. Contact: [email protected]
               
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