Abstract
Frequently, in estimating an equation, one is interested in a particular set of normalized coefficients. There is still a normalization problem, however, for if an equation contains m 1 endogenous variables, there are m 1 ways to estimate the same coefficients. The purpose of this article is to determine the optimum normalization for finite samples. Restricting the analysis to k-class estimators and employing Kadane's small sample technique [9], let p 2 i denote the correlation coefficient between the ith endogenous variable and the disturbance. Then, measuring “endogenousness” by p 2 i , this article shows that subject to several important qualifications, one should normalize on the most endogenous variable.

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