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Statistical exploration of the manifold hypothesis

流形假说的统计探索

Abstract The manifold hypothesis is a widely accepted tenet of machine learning which asserts that nominally high-dimensional data are in fact concentrated near a low-dimensional manifold, embedded in high-dimensional space. This phenomenon is observed empirically in many real-world situations, has led to development of a wide range of statistical methods in the last few decades, and has been suggested as a key factor in the success of modern AI technologies. We show that…

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Seconder of the vote of thanks to Crane and Xu and contribution to the Discussion of ‘Root and community inference on the latent growth process of a network’

对《网络潜在增长过程的根节点与社群推断》的致谢动议附议及讨论

Patrick Rubin-Delanchy; Seconder of the vote of thanks to Crane and Xu and contribution to the Discussion of `Root and community inference on the latent gr

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A Statistical Interpretation of Spectral Embedding: The Generalised Random Dot Product Graph

谱嵌入的统计解释:广义随机点积图

Abstract Spectral embedding is a procedure which can be used to obtain vector representations of the nodes of a graph. This paper proposes a generalisation of the latent position network model known as the random dot product graph, to allow interpretation of those vector representations as latent position estimates. The generalisation is needed to model heterophilic connectivity (e.g. ‘opposites attract’) and to cope with negative eigenvalues more generally. We show that,…

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Meta-Analysis of Mid- p -Values: Some New Results based on the Convex Order

基于凸序的 mid-p 值元分析新结果

The mid-p-value is a proposed improvement on the ordinary p-value for the case where the test statistic is partially or completely discrete. In this case, the ordinary p-value is conservative, meaning that its null distribution is larger than a uniform distribution on the unit interval, in the usual stochastic order. The mid-p-value is not conservative. However, its null distribution is dominated by the uniform distribution in a different stochastic order, called the convex…

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An algorithm to compute the power of Monte Carlo tests with guaranteed precision

保证精度的蒙特卡洛检验功效计算算法

This article presents an algorithm that generates a conservative confidence interval of a specified length and coverage probability for the power of a Monte Carlo test (such as a bootstrap or permutation test). It is the first method that achieves this aim for almost any Monte Carlo test. Previous research has focused on obtaining as accurate a result as possible for a fixed computational effort, without providing a guaranteed precision in the above sense. The algorithm we…

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