Econometrics is by no means the same as economic statistics. Nor is it identical with what we call general economic theory, although a considerable p… - Ragnar Frisch

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Econometrics is by no means the same as economic statistics. Nor is it identical with what we call general economic theory, although a considerable portion of this theory has a definitely quantitative character. Nor should econometrics be taken as synonymous with the application of mathematics to economics. Experience has shown that each of these three view-points, that of statistics, economic theory, and mathematics, is a necessary, but not by itself a sufficient, condition for a real understanding of the quantitative relations in modern economic life. It is the unification of all three that is powerful. And it is this unification that constitutes econometrics.

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About Ragnar Frisch

Ragnar Anton Kittil Frisch (3 March 1895 – 31 January 1973) was a Norwegian economist and the co-winner with Jan Tinbergen of the first Nobel Memorial Prize in Economic Sciences in 1969. He is known for having founded the discipline of econometrics, and in 1933 to have created the widely used term pair macroeconomics/microeconomics.

Also Known As

Native Name: Ragnar Anton Kittil Frisch
Alternative Names: Ragnar frisch Ragnar Kittil Frisch Ragnar A. K. Frisch Ragnar Anton Kittil FRISCH Ragnar FRISCH R. A. K. Frisch R. Frisch Frisch, Ragnar Anton Kittil

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Usually it is easier to obtain estimates for budget proportions and Engel elasticities than for elasticities with respect to price. By making certain want independence assumptions, the elasticities with respect to price can be deduced from the knowledge of budget proportions and Engel elasticities. In this connection the concept of the flexibility of the marginal utility of money is essential. A system of formulae decribing these relations is given.

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In reality the cycles we have the occasion to observe are generally not damped. How can the maintenance of the swings be explained? Have theses dynamic laws deduced from theory and showing damped oscillations no value in explaining the real phenomena, or in what respect do the dynamic laws need to be completed in order to explain the real happenings? They (dynamic laws) only form one element of the explanation: they solve the propagation problem. But the impulse problem remains.

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