1 A Recursive Dynamic Computable General Equilibrium Model For ...
1 A Recursive Dynamic Computable General Equilibrium Model For ...
1 A Recursive Dynamic Computable General Equilibrium Model For ...
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1.1.2 Private Final Demand<br />
In ORANI-G, final demands stem from four main sources: household consumption,<br />
investment/capital creation, government consumption and exports. This is also the<br />
classification of final demand adopted in input-output tables, the main source of the model<br />
database.<br />
V3PUR(c,s)<br />
p3(c,s)<br />
x3(c,s)<br />
3t t<br />
V3PUR_S(c)<br />
p3_s(c)<br />
x3_s(c)<br />
3t t<br />
Domestic<br />
Good 1<br />
V3TOT<br />
p3tot<br />
x3tot<br />
Good 1<br />
CES<br />
Imported<br />
Good 1<br />
Household<br />
Utility<br />
Klein-<br />
Rubin<br />
up to<br />
7<br />
Domestic<br />
Good C<br />
Good C<br />
CES<br />
Figure 2. Private Demands in ORANI-G<br />
Source: Horridge (2003)<br />
Subsistence<br />
V3SUB(c)<br />
p3_s(c)<br />
x3sub(c)<br />
3t t<br />
Imported<br />
Good C<br />
Luxury<br />
V3LUX(c)<br />
p3_s(c)<br />
x3lux(c)<br />
3t t<br />
Private final demands are characterised by a single representative household. The purchase<br />
of final demands by source (i.e., domestic or imported) is conditional on a CES function<br />
(as in the production nest), whilst ‘composite’ good final demands are determined via<br />
maximisation of a Linear Expenditure System (LES) 8 utility function subject to a budget<br />
constraint (see Figure 2). As noted above, the LES function is preferable to CES or CD<br />
functions since it permits calibration to non unitary income and price elasticities of<br />
demand. This is of particular relevance when characterising (income inelastic) food<br />
demands.<br />
1.1.3 Investment Final Demands<br />
8 Also known as a ‘Klein Rubin’ or ‘Stone Geary’. This function is clearly discussed in Horridge (2003)