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2018 | OriginalPaper | Chapter

General Equilibrium Modelling: The Integration of Policy and Project Analysis

Authors : Federico Perali, Pasquale Lucio Scandizzo

Published in: The New Generation of Computable General Equilibrium Models

Publisher: Springer International Publishing

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Abstract

This chapter presents an overview of frontier topics of general equilibrium that are especially important to effectively integrate the policy and project dimensions of the equilibrium analysis. Project evaluation as a new frontier for modelling implies a general view of the traditional benefit-cost calculations that researchers can now afford implementing thanks to the recent computational developments that can host more realistic assumptions about model closures. A differential representation of general equilibrium permits also to unveil the opportunity cost structure associated with alternative resource uses of both policy and project evaluations. This extension enriches the policy content of both the micro and macro level of the equilibrium analysis. It takes advantage of the fact that in a modern policy and project analysis the micro-macro link exactly aggregates from the individual to the family, community, which is often the level of feasibility and impact analysis of large projects, and society level using micro and macro behavioural models that are closely integrated.

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Footnotes
1
Since price elasticity equals 1, we have, equivalently: \( dg_{idt} = (g_{idt}^{1} - g_{idt}^{^\circ } )(\frac{{P_{Lit}^{1} - P_{Lit}^{^\circ } }}{{P_{Lit}^{1} }}) = (g_{idt}^{1} - g_{idt}^{^\circ } )(\frac{{L_{it}^{1} - L_{it}^{^\circ } }}{{L_{it}^{1} }}) \).
 
2
Note that, in order for (12) is derived from the equation: \( dX_{t} = \left( {A_{t} + \theta_{t} } \right)dX_{t} + \left( {dY_{t} + \psi dY_{t - 1} } \right) \), where \( A_{t} + \theta_{t} \) constitutes an “augmented” input-output coefficient matrix, which takes into account not only the transactions in the base year (through the initial i-o matrix \( A_{t} \), but also of the endogenous income and price effects (through the matrix \( \left. {\theta_{t} } \right) \). This augmented i-o must contains all the information to construct a social accounting matrix (SAM) that corresponds to a general equilibrium and must also be balanced, both in terms of transactions and coefficients (summing to 1 for each column), since the budget constraint will continue to hold for each sector when the endogenous incomes and prices are taken into account.
 
3
Bourguignon and Spadaro (2006) explain that performing a microsimulation entails three basic inputs: the policy rules to be evaluated describing, for example, a tax reform, an appropriate behavioural model of individual response to policy and an informative micro dataset.
 
4
We thankfully acknowledge Jean Mercenier for this integrated representation and for many fruitful discussions on frontier topics of general equilibrium.
 
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Metadata
Title
General Equilibrium Modelling: The Integration of Policy and Project Analysis
Authors
Federico Perali
Pasquale Lucio Scandizzo
Copyright Year
2018
DOI
https://doi.org/10.1007/978-3-319-58533-8_1