de Rooij, Mark and Gower, John C.
|DOI (Digital Object Identifier) Link:||http://doi.org/10.1007/s00357-003-0012-6|
|Google Scholar:||Look up in Google Scholar|
Triadic distances t defined as functions of the Euclidean (dyadic) distances a1, a2, a3 between three points are studied. Special attention is paid to the contours of all points giving the same value of t when a3 is kept constant. These isocontours allow some general comments to be made about the suitability, or not, for practical investigations of certain definitions of triadic distance. We are especially interested in those definitions of triadic distance, designated as canonical, that have optimal properties. An appendix gives some results we have found useful.
|Item Type:||Journal Article|
|Keywords:||dyadic distance; isocontours; triangle geometry; multi-dimensional scaling; parametric models; Triadic distance|
|Academic Unit/Department:||Faculty of Science, Technology, Engineering and Mathematics (STEM) > Mathematics and Statistics
Faculty of Science, Technology, Engineering and Mathematics (STEM)
|Depositing User:||Heather Whitaker|
|Date Deposited:||19 Jun 2006|
|Last Modified:||04 Oct 2016 09:47|
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