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球柱镜与屈光不正的代数运算,以及它们的均值、方差和标准差。

Algebra of sphero-cylinders and refractive errors, and their means, variance, and standard deviation.

作者信息

Harris W F

机构信息

Department of Optometry, Rand Afrikaans University, Johannesburg, South Africa.

出版信息

Am J Optom Physiol Opt. 1988 Oct;65(10):794-802. doi: 10.1097/00006324-198810000-00003.

Abstract

Sphero-cylinders and refractive errors can be represented by matrices. Matrix algebra provides methods whereby sphero-cylinders can be added, subtracted, multiplied, inverted, and raised to powers and can have roots extracted. These operations are defined for sphero-cylinders and examples are given. In terms of these operations a number of means of refractive errors are defined: the arithmetic, harmonic, and quadratic means. Furthermore it is possible to define a variance and standard deviation for refractive errors. These quantities should provide a basis for a formal approach to the statistical analysis of populations of refractive errors.

摘要

球柱镜和屈光不正可用矩阵表示。矩阵代数提供了一些方法,通过这些方法可以对球柱镜进行加、减、乘、求逆、乘幂以及开方运算。这些运算针对球柱镜进行了定义,并给出了示例。根据这些运算定义了一些屈光不正的均值:算术均值、调和均值和二次均值。此外,还可以为屈光不正定义方差和标准差。这些量应为屈光不正人群的统计分析提供一种正式方法的基础。

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