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7 - The construction of technical coefficients

Published online by Cambridge University Press:  18 December 2009

Thijs ten Raa
Affiliation:
Universiteit van Tilburg, The Netherlands
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Summary

Introduction

Technical coefficients were defined in chapter 2 as the input requirements (amounts of commodities) per unit of output (for each commodity). The technical coefficients for output 1 were written in a column vector, (2.1), and placement of all the “recipes” next to each other yields the matrix of technical coefficients, (2.2). The matrix of technical coefficients is a function of the input and output data of the economy, which were presented in section 6.4. For every pair of a use and a make table, (U, V), we face the task of constructing the associated matrix of technical coefficients: A(U, V). It is important to distinguish a function, such as A, and a value it can take, A(U, V). A value is a matrix of technical coefficients that is associated with a given pair of data. The function itself represents the association or the rule by which the coefficients are constructed. The latter is the topic of this chapter.

If there are as many commodities as production units and the make table, V, is a diagonal matrix, the situation is simple. Every sector would use an input vector, a column of U, and make a single output.

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Publisher: Cambridge University Press
Print publication year: 2006

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References

EUROSTAT (1979). European System of Integrated Economic Accounts (ESA), 2nd edn., Brussels, Office of the Official Publications of the European Communities
Kop Jansen, P. S. M. and Th. ten Raa (1990). “The Choice of Model in the Construction of Input-Output Coefficients Matrices,” International Economic Review 31 (1), 213–27; reprinted in Thijs ten, Raa, Structural Economics, London and New York, Routledge (2004)Google Scholar
Mattey, J. and Th. ten Raa (1997). “Primary versus Secondary Production Techniques in US Manufacturing,” Review of Income and Wealth 43 (4), 449–64; reprinted in Thijs ten, Raa, Structural Economics, London and New York, Routledge (2004)Google Scholar
McKenzie, L. W. (1960). “The Matrix with Dominant Diagonal and Economic Theory,” Symposium on Mathematical Methods in the Social Sciences, Palo Alto, Stanford University Press
ten Raa, Th. (1988). “An Alternative Treatment of Secondary Products in Input-Output Analysis: Frustration,” Review of Economics and Statistics 70 (3), 535–8; reprinted in Thijs ten, Raa, Structural Economics, London and New York, Routledge (2004)Google Scholar
Rijckeghem, W. (1967). “An Exact Method for Determining the Technology Matrix in a Situation with Secondary Products,” Review of Economics and Statistics 49, 607–8CrossRefGoogle Scholar
Stone, R. (1961). Input-Output and National Accounts, Paris: OECDGoogle Scholar
United Nations (1993). A System of National Accounts, Studies in Methods, Series F, no. 2, rev. 4

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