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数字与统计学在细胞计数应用中的简史。

A brief history of numbers and statistics with cytometric applications.

作者信息

Watson J V

机构信息

The Oncology Center, Addenbrooke's Hospital, Cambridge, United Kingdom.

出版信息

Cytometry. 2001 Feb 15;46(1):1-22. doi: 10.1002/1097-0320(20010215)46:1<1::aid-cyto1032>3.0.co;2-3.

Abstract

A brief history of numbers and statistics traces the development of numbers from prehistory to completion of our current system of numeration with the introduction of the decimal fraction by Viete, Stevin, Burgi, and Galileo at the turn of the 16th century. This was followed by the development of what we now know as probability theory by Pascal, Fermat, and Huygens in the mid-17th century which arose in connection with questions in gambling with dice and can be regarded as the origin of statistics. The three main probability distributions on which statistics depend were introduced and/or formalized between the mid-17th and early 19th centuries: the binomial distribution by Pascal; the normal distribution by de Moivre, Gauss, and Laplace, and the Poisson distribution by Poisson. The formal discipline of statistics commenced with the works of Pearson, Yule, and Gosset at the turn of the 19th century when the first statistical tests were introduced. Elementary descriptions of the statistical tests most likely to be used in conjunction with cytometric data are given and it is shown how these can be applied to the analysis of difficult immunofluorescence distributions when there is overlap between the labeled and unlabeled cell populations.

摘要

数字与统计学简史追溯了数字从史前时代到我们当前计数系统完成的发展历程,16世纪之交,韦达、斯蒂文、布尔吉和伽利略引入了十进制分数。随后,17世纪中叶,帕斯卡、费马和惠更斯发展了我们现在所知的概率论,它起源于掷骰子赌博问题,可被视为统计学的起源。统计学所依赖的三个主要概率分布在17世纪中叶至19世纪初被引入和/或形式化:帕斯卡提出的二项分布;棣莫弗、高斯和拉普拉斯提出的正态分布;泊松提出的泊松分布。19世纪之交,随着第一批统计检验的引入,统计学的正式学科始于皮尔逊、尤尔和戈塞特的著作。文中给出了最有可能与细胞计数数据结合使用的统计检验的基本描述,并展示了在标记和未标记细胞群体存在重叠时,如何将这些检验应用于困难的免疫荧光分布分析。

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