Topic 2: Salter Model Flashcards
What is the numeraire in the Salter model?
PT = 1
What is the equation for the real exchange rate?
eR = EP/P*
Explain the HOS Model
Two good model with two economies.
Countries tend to produce on their comparitive advantage.
Taxes do not effect the real exchange rate.
Both countries face the same prices.
How is the Salter model formulated?
By joining together the goods X & Y into a single tradeable good T, produced by one industry. Corrispondingly there is a single nontradeable good N, produced by one industry.
It is assumed PX:PY is held constant.
Show a salter diagram, where there is a balance on the trade account. Explain the features of the model. Show the equation for the slope of the production frontier
Note that by definition, the consumption of N must be equal to the production of N.
As there is a balance on trade, the consumption of T is equal to the production of T (though goods X & Y may be intertraded – though at a constant price)
Show a Salter diagram with a current account deficit. Label GDP & GNE
Note that GNE = A = C + I + G.
In the Salter Model, show how a decrease in the current account deficit changes the equilibrium in the model
Given that both goods are normal, the new consumption equilibrium will be lower in both CN & CT. The slope of the terms of trade line has decreased, indicating a decrease in PN as PT = 1. Therefore, there has been a depreciation (Must explain why for a good response).
So:
- GDP Falls (in terms of T)
- GNE Falls even more (in terms of T)
Show the effects of a resource discovery or tradeables productivity increase in the Salter model.
- The terms of trade line becomes steeper - so a real appreciation
- Increase in GDP in terms of T
- Increase in welfare (higher utility curve)
Show the effects of a microeconomic reform / nontradeables productivity increase in the Salter model.
- Real depreciation.
- Ambigous GDP change in terms of T, as M may have increased or decreased, since PN has decreased, but N & T has increased (M = PTT + PNN)
- Welfare increase
- We can think of this as a reduction it the price of local production compared with abroad, making the domestic economy more ‘competitive’
Show mathematically why in the Saler model, a decrease in PN represents a real depreciation.
PY = PY(pT,pN) = αpT + (1-α)PN
eR = E PY/PY* = E (αpT* + (1-α)PN) / (α*pT + (1-α*)PN*)
As pT = pT*/E
eR = (αpT* + E(1-α)PN) / (α*pT + (1-α*)PN*)
As PT = 1, and E=1 (World without currency)
eR = α + (1-α)PN⁄α* + (1-α)PN*
Shown in the final form below. As all the foriegn terms are exogenousm we need only consider PN for changes