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首页> 外文期刊>Journal of Modern Applied Statistical Methods >On the Authentic Notion, Relevance, and Solution of the Jeffreys-Lindley Paradox in the Zettabyte Era
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On the Authentic Notion, Relevance, and Solution of the Jeffreys-Lindley Paradox in the Zettabyte Era

机译:关于Zettabyte Era的真实概念,相关性和jeffreys-Lindley Paradox的解决方案

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The Jeffreys-Lindley paradox is the most quoted divergence between the frequentist and Bayesian approaches to statistical inference. It is embedded in the very foundations of statistics and divides frequentist and Bayesian inference in an irreconcilable way. This paradox is the Gordian Knot of statistical inference and Data Science in the Zettabyte Era. If statistical science is ready for revolution confronted by the challenges of massive data sets analysis, the first step is to finally solve this anomaly. For more than sixty years, the Jeffreys-Lindley paradox has been under active discussion and debate. Many solutions have been proposed, none entirely satisfactory. The Jeffreys-Lindley paradox and its extent have been frequently misunderstood by many statisticians and non-statisticians. This paper aims to reassess this paradox, shed new light on it, and indicates how often it occurs in practice when dealing with Big data.
机译:Jeffreys-Lindley Paradox是常见和贝叶斯达到统计推理的最引人注目的分歧。 它嵌入在统计数据的基础上,并以不可调和的方式分离频繁和贝叶斯推论。 这个悖论是Zettabyte时代的统计推理和数据科学的戈德尼亚结。 如果统计科学已准备好革命面对大规模数据集分析的挑战,那么第一步是最终解决这个异常。 六十多年来,杰弗里斯 - 林德利悖论一直在积极讨论和辩论。 已经提出了许多解决方案,没有完全令人满意。 杰弗里斯 - 林德利悖论及其程度经常被许多统计学家和非统计学家误解。 本文旨在重新评估这条悖论,揭示了它的新灯,并指出在处理大数据时在实践中发生的频率。

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