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Quantitative Determination of an Optimum Economic Policy
C. J. van Eijk and J. Sandee
Vol. 27, No. 1 (Jan., 1959), pp. 1-13
Published by: The Econometric Society
Stable URL: http://www.jstor.org/stable/1907774
Page Count: 13
You can always find the topics here!Topics: Public assistance programs, Economic policy, Mathematical optima, Financial investments, Surplus, Balance of payments, Hyperplanes, Linear programming, Coefficients, Employment
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To determine an optimum economic policy one needs: (a) a welfare function valuing "target" variables; (b) a model, describing the effect of policy "instruments" on the targets; and (c) limits within which the variables are allowed to vary. The welfare function is derived by "imaginary interviewing of the policy-makers." It is linearized in intervals or "facets." Linear programming indicates the optimum policy within each facet of the welfare function. A policy optimal with respect to all facets around it is the absolute optimum. By way of an appendix, a survey is given of the Multiplex Method of programming, developed by Professor R. Frisch, and particularly suited to this type of analysis.
Econometrica © 1959 The Econometric Society