1942
DOI: 10.1093/biomet/32.3-4.243
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The Transformation of Data From Entomological Field Experiments So That the Analysis of Variance Becomes Applicable

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Cited by 75 publications
(21 citation statements)
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“…An attempt was made to reduce this correlation b y application of four commonlj-used transformations. Logarithmic transformation of the form log (x+ 1) is commonly used t o adjust data with a negative binomial distribution although Beall (1942) and Bliss (1958) suggest log (x +k/2). Logarithmic transformation of the form log (x+ 1) is commonly used t o adjust data with a negative binomial distribution although Beall (1942) and Bliss (1958) suggest log (x +k/2).…”
Section: Transformations Of Datamentioning
confidence: 99%
“…An attempt was made to reduce this correlation b y application of four commonlj-used transformations. Logarithmic transformation of the form log (x+ 1) is commonly used t o adjust data with a negative binomial distribution although Beall (1942) and Bliss (1958) suggest log (x +k/2). Logarithmic transformation of the form log (x+ 1) is commonly used t o adjust data with a negative binomial distribution although Beall (1942) and Bliss (1958) suggest log (x +k/2).…”
Section: Transformations Of Datamentioning
confidence: 99%
“…From the linear relationship, a new variate, y = f(x), was derived where the variance of y is constant. Beall (1942) extended this relationship to the nonlinear case, which is required to describe some Pgrpes of field data. This relationship is characteristic of the NB distribution where llb = k, the contagion parameter in the NB model.…”
Section: Statistical Distributions and Transformationsmentioning
confidence: 99%
“…This relationship is characteristic of the NB distribution where llb = k, the contagion parameter in the NB model. From this nonlinear relationship, Beall (1942) derived the variate, where the vasiance of y is consmt.…”
Section: Statistical Distributions and Transformationsmentioning
confidence: 99%
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“…An approximate normalizing and variance equalizing transformation, suggested by Beall (1942), is Y = go(U) = sinh -lUO, where sinh-(*) is the inverse hyperbolic sine function. Our goal is to find a 0 that will linearize the model (of Y vs.…”
Section: A More General Casementioning
confidence: 99%