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A formulation of the aggregation problem in terms of coalition and bargaining theory

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Abstract

The object of this paper is to demonstrate in economic terms the equivalence of the problem of aggregation in input-output analysis with coalition and bargaining problems. Depending on the specific norm for aggregation it is shown that the aggregation criterion and the coalition forming criterion in an n-person game leads to a broadly similar situation in the market sense given that the market operates to that criterion. It is also shown that a mathematical analogue to this formulation may be obtained via the techniques of geometric programming.

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References

  1. A.Ghosh and H.Sarkar (1972), ‘An input-output matrix as a spatial configuration’, Economics of Planning, Oslo.

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  2. A. Ghosh and P.K. Bugumbe (1981), ‘Computation of an optimal ordering for an input-output matrix by an application of dynamic Programming’, Economics of Planning 17, No. 1.

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  4. A. Ghosh (1985), ‘A characterisation of the heuristic solution of the optimal ordering problem of an input-output matrix as a Nash Point with some observation on the ordering problem as a game’, Economics of Planning 19.

  5. R.J. Duffin, E.L. Peterson, C. Zenner (1967), Geometric Programming, Wiley.

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Ghosh, A. A formulation of the aggregation problem in terms of coalition and bargaining theory. Econ Plann 23, 97–116 (1990). https://doi.org/10.1007/BF00312929

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  • DOI: https://doi.org/10.1007/BF00312929

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