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In this paper, we study the ‘wrong skewness phenomenon’ in stochastic frontiers (SF), which consists in the observed difference between the expected and estimated sign of the asymmetry of the composite error, and causes the ‘wrong skewness problem’, for which the estimated inefficiency in the whole industry is zero. We propose a more general and flexible specification of the SF model, introducing dependences between the two error components and asymmetry (positive or negative) of the random error. Showing empirical evidence on a dataset where the classic SF has the wrong skewness, we propose an estimation of our model, which rejects the dependence hypothesis, but accepts the asymmetry of the random error, thus justifying the sign of the skewness of the composite error. More importantly, we estimate a non-zero inefficiency, thus solving the wrong skewness problem.

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This page is a summary of: The ‘wrong skewness’ problem: a re-specification of stochastic frontiers, Journal of Productivity Analysis, January 2017, Springer Science + Business Media,
DOI: 10.1007/s11123-017-0492-8.
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