1962Journal of Sedimentary ResearchRequires access

Graphical aids for determining reliability of sample means and an adequate sample size

John M. Dennison

Open publisher page 8 citations

Abstract

Abstract Graphs are presented to determine 0.95 and 0.99 confidence probability limits for sample means. A plot of Stein's 2-stage sampling function can be used to ascertain graphically the sample size necessary for a specified reliability of the sample mean. This method can be applied to cyclical distributions. An improved technique enables an observer in the field to approximate the reliability of his sample mean and to estimate the total sample size needed for calculating the population mean with a desired degree of precision.

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What this paper is about

Abstract Graphs are presented to determine 0.95 and 0.99 confidence probability limits for sample means. A plot of Stein's 2-stage sampling function can be used to ascertain graphically the sample size necessary for a specified reliability of the sample mean. This method can be applied to cyclical distributions. An improved technique enables an observer in the field to approximate the reliability of his sample mean and to estimate the total sample size needed for calculating the population mean with a desired degree of precision.

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Available abstract

Abstract Graphs are presented to determine 0.95 and 0.99 confidence probability limits for sample means. A plot of Stein's 2-stage sampling function can be used to ascertain graphically the sample size necessary for a specified reliability of the sample mean. This method can be applied to cyclical distributions. An improved technique enables an observer in the field to approximate the reliability of his sample mean and to estimate the total sample size needed for calculating the population mean with a desired degree of precision.

Key concepts: Sample (material), Reliability (semiconductor), Sample size determination, Geology, Statistics, Mathematics, Chromatography, Power (physics)

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