Mele: Maximum Entropy Leuven Estimators

UC Davis Dept. of Agricultural and Resource Economics Working Paper No. 01-003

34 Pages Posted: 17 Aug 2001

See all articles by Quirino Paris

Quirino Paris

University of California, Davis - Department of Agricultural and Resource Economics

Date Written: April 2001

Abstract

Multicollinearity hampers empirical econometrics. The remedies proposed to date suffer from pitfalls of their own. The ridge estimator is not generally accepted as a vital alternative to the ordinary least-squares (OLS) estimator because it depends upon unknown parameters. The generalized maximum entropy (GME) estimator of Golan, Judge and Miller depends upon subjective exogenous information that affects the estimated parameters in an unpredictable way. This paper presents novel maximum entropy estimators inspired by the theory of light that do not depend upon any additional information. Monte Carlo experiments show that they are not affected by any level of multicollinearity and dominate OLS uniformly. The Leuven estimators are consistent and asymptotically normal.

Keywords: multicollinearity, mean squared error, ordinary least squares, generalized maximum entropy

JEL Classification: C2

Suggested Citation

Paris, Quirino, Mele: Maximum Entropy Leuven Estimators (April 2001). UC Davis Dept. of Agricultural and Resource Economics Working Paper No. 01-003, Available at SSRN: https://ssrn.com/abstract=280304 or http://dx.doi.org/10.2139/ssrn.280304

Quirino Paris (Contact Author)

University of California, Davis - Department of Agricultural and Resource Economics ( email )

One Shields Avenue
Davis, CA 95616
United States
530-752-1528 (Phone)
530-752-5614 (Fax)

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