1988
DOI: 10.2307/2288929
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Alternative Transformations to Handle Extreme Values of the Dependent Variable

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Cited by 225 publications
(197 citation statements)
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“…Burbidge et al (1988) used the IHS transformation as an alternative to theBox and Cox (1964) for handling extreme values of the dependent variable. It has been previously used in the double-hurdle demand model byYen and Jones (1997) and as a functional form for SP data byLayton (2001).15 Note that unlike in the discrete choice models, in the multivariate censored regression model scale is fully recoverable as a result of having at least some uncensored observations.…”
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confidence: 99%
“…Burbidge et al (1988) used the IHS transformation as an alternative to theBox and Cox (1964) for handling extreme values of the dependent variable. It has been previously used in the double-hurdle demand model byYen and Jones (1997) and as a functional form for SP data byLayton (2001).15 Note that unlike in the discrete choice models, in the multivariate censored regression model scale is fully recoverable as a result of having at least some uncensored observations.…”
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confidence: 99%
“…This supports the assumption that the instrument is not related to potential outcomes, and hence provides evidence in favor of 35 This is commonly used as a test to support the assumption of parallel trends, but in this case we want to study whether trends are related to the instrument (e.g., Barham 2011). 36 We transform the number of payment centers using the inverse hyperbolic function (see Burbidge, Magee, and Robb 1988). A justification for this is provided in subsection 4.B.…”
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confidence: 75%
“…Column (2) shows the results of estimating equation (1) through OLS including time and municipality fixed effects. Column (3) shows the results of regressing the log of age cohorts on the number of payment centers, transformed using the inverse hyperbolic function (see Burbidge, Magee, and Robb 1988). Column (4) shows the results of the first stage regression where we run a regression of enrollment rates on the number of payment centers.…”
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confidence: 99%
“…An alternative approach is to use the Inverse Hyperbolic Sine function (IHS). This approach, first suggested by Johnson (1949), and first applied to wealth equations by Burbridge et al (1988), has subsequently been used in wealth regressions by numerous authors (Carroll et al 2003;Cobb-Clark and Hildebrand 2006;Kapteyn and Pannis 2003;Pence 2006;Wenzlow et al 2004). The Inverse Hyperbolic Sine function is given by…”
Section: Methodsmentioning
confidence: 99%