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1
Estimating the Mean with Known Coefficient of Variation:
Arnholt, Alan T.
;
Hebert, Jaimie L.
The American Statistician. 49 (1995) 4 - p. 367-369 , 1995
Link:
https://www.jstor.org/stable/2684576
RT Journal T1
Estimating the Mean with Known Coefficient of Variation
UL https://suche.suub.uni-bremen.de/peid=jstor-2684576&Exemplar=1&LAN=DE A1 Arnholt, Alan T. A1 Hebert, Jaimie L. PB American Statistical Association YR 1995 SN 0003-1305 K1 Domination K1 Minimum Mean Squared Error K1 Optimal Estimator K1 Relative Efficiency K1 Sample Median K1 Unbiased Estimator K1 Mathematics K1 Applied mathematics K1 Statistics K1 Applied statistics K1 Inferential statistics K1 Statistical estimation K1 Estimation methods K1 Estimators K1 Pure mathematics K1 Algebra K1 Coefficients K1 Unbiased estimators K1 Social sciences K1 Population studies K1 Population estimates K1 Descriptive statistics K1 Central tendencies K1 Sample mean K1 Population mean K1 Measures of variability K1 Statistical variance K1 Statistical distributions K1 Distribution functions K1 Probability distributions K1 Gaussian distributions K1 Frequency distribution K1 Kurtosis JF The American Statistician VO 49 IS 4 SP 367 OP 369 LK http://dx.doi.org/https://www.jstor.org/stable/2684576 DO https://www.jstor.org/stable/2684576 SF ELIB - SuUB Bremen
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