1991
DOI: 10.2307/3665730
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A Full-Information Approach for Estimating Divisional Betas

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Cited by 24 publications
(19 citation statements)
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“…However, as there are more comparable business units than companies in their sample, there is no unique optimal solution. Ehrhardt and Bhagwat (1991) propose an approach known as full-information beta, which uses multivariate linear regression to solve the problem. A similar approach using WACC instead of betas was applied earlier by Harris et al (1989).…”
Section: Discussion Of the Techniquementioning
confidence: 99%
See 3 more Smart Citations
“…However, as there are more comparable business units than companies in their sample, there is no unique optimal solution. Ehrhardt and Bhagwat (1991) propose an approach known as full-information beta, which uses multivariate linear regression to solve the problem. A similar approach using WACC instead of betas was applied earlier by Harris et al (1989).…”
Section: Discussion Of the Techniquementioning
confidence: 99%
“…In this section, the general principle is discussed, and in the next section it is transferred to the question of how cost-of-capital and betas can be aggregated from a divisional level to the corporate level. The aggregation of cost-of-capital derived from the value additivity principle is a central premise in many important articles in the field of divisional cost-of-capital, for instance Fuller and Kerr (1981) and Ehrhardt and Bhagwat (1991). In particular, full-information beta approaches that use multiple regression analysis (Ehrhardt and Bhagwat 1991;Cummins and Phillips 2005;Chua et al 2006) are based on this premise.…”
Section: The Value Additivity Principle In Investment Theorymentioning
confidence: 99%
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“…Estimation of technology-specific beta factors from the actual fuel mix of the considered companies proceeds along the lines proposed by Boquist and Moore (1983), Ehrhardt and Bhagwat (1991), Kaplan and Peterson (1998) for deriving full-information industry betas. Thereby, estimation of technology betas is performed in two steps: First, firm-specific beta factors β i are estimated from an OLS time-series regression on historical returns 2005-2010 using Eqn.…”
mentioning
confidence: 99%