In view of the magnitude of an economic system, it would take only a very small percentage of improvement in economic stability or growth to make alm… - Kenneth Arrow

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In view of the magnitude of an economic system, it would take only a very small percentage of improvement in economic stability or growth to make almost any conceivable data collection worthwhile. The situation is analogous to reported results of the use of linear programming in industry; the gains are small in proportion to previous profit levels but still very much larger than the costs of the programming. No country is adequate in respect to its data. In particular the underdeveloped countries, with their ambitious programs, might well ponder whether or not the marginal productivity of investment in better economic statistics is perhaps not higher than almost any conceivable alternative; they have more need and fewer data.

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About Kenneth Arrow

Kenneth Joseph Arrow (August 23, 1921 – February 21, 2017) was an American economist, who was Professor Emeritus of Economics in Stanford, and joint winner of the Nobel Memorial Prize in Economics with John Hicks in 1972.

Also Known As

Birth Name: Kenneth Joseph Arrow
Alternative Names: Kenneth J. Arrow Ken Arrow
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Additional quotes by Kenneth Arrow

I disagree with the widely accepted proposition that econometric models should have expectations consistent with them. To the extent, it is argued, that the economic theory underlying the model involves anticipations, the anticipations that appear in the model as determining individual behavior should be equal to the forecasts made from the model. More generally, in fact, I would disagree with the weaker proposition that anticipations made by individuals should be necessarily dependent on broadly available general data about the economy and in particular about government actions.

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The problem of measuring utility has frequently been compared with the problem of measuring temperature. This comparison is very apt. Operationally, the temperature of a body is the volume of a unit mass of a perfect gas placed in contact with it (provided the mass of the gas is small compared with the mass of the body). Why, it might be asked, was not the logarithm of the volume or perhaps the cube root of the volume of the gas used instead? The reason is simply that the general gas equation assumes a particularly simple form when temperature is defined in the way indicated. But there is no deeper significance.

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