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Evaluation of Pairwise Distances Among Orthogonal Grid Points in Hypercube

机译:超立方体中正交网格点的成对距离评价

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This article describes an effective evaluation of pairwise distances among points that form a regular orthogonal grid inside a unit hypercube. Such an regular arrangement of points have many applications one of which is the Design of Experiments - the arrangement is known as the Full Factorial Design. The proposed process of calculation exploits the repeated point projections. Using combinatorial rules, the paper presents a closed-form exact formula that enables faster evaluation of pairwise distances and their counts compared to naive approach that enumerates the list of all possible pairs of points.
机译:本文介绍了在单元HyperCube内形成常规正交网格的点之间的成对距离的有效评估。这种定期排列的点具有许多应用,其中一个是实验的设计 - 该布置被称为完整的因子设计。所提出的计算过程利用重复点投影。使用组合规则,纸张显示了一个封闭式的精确配方,它可以更快地评估成对距离和它们的计数与窃取所有可能对的点列表的野生方法相比。

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