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REI Capítulo 1-I

Ventaja comparativa. David Ricardo

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CHAPTER 1

THE CLASSICAL AND NEOCLASSICAL THEORIES OF

INTERNATIONAL TRADE

1.1 The Ricardian model and comparative advantage

1.2 Extensions of the Ricardian model

1.3. The neo-classical model: Exchange and welfare

Trade between the countries:

-different (each one does something really well)

- Economies of scale are achived

Both represent gains. At the moment, we only see the first, and the

resulting trade is mutually beneficial.

1.1 The Ricardian model and comparative advantage

Concept of comparative advantage

Is trade beneficial? The key is that it minimizes the opportunity cost, as we shall

see. A very simple example to reason:

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EU: 1 car for every 10 carpets

Morocco: 1 car for every 20 carpets

They are worse making cars and best making carpets (for equal allocation of

resource)

What is the opportunity cost of cars/carpet / carpet/car in the EU and Morocco?:

UE 1c y 10 cp 2c

Marr 1c y 20 cp 40 cp 10 additional carpets

Thus, choice of specialization and trade

A country has a comparative advantage in the production of a good if the opportunity

cost in terms of other goods is less than that given in other countries. David Ricardo:

comparative advantage, early 19th

Two aspects of the Ricardian theory:

- (Very simple) arguments and models of general equilibrium

- Very common erroneous ideas

Ricardian model: the economics of a productive factor

Now L is not the same in each country

For the moment, just only one country, nothing to say about international trade.

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Restrictions:

- A productive factor: labour. Technology: L requirements (in hours) per

produced unit. L is the total supply of labour (limited resource, no change).

Two goods: wine and cheese (W) (C).

- Technical coefficients. It is important to stop to reason its meaning.

o a LC : hours to produce 1 kg of cheese

a LW : hours to produce one litre of wine

o How to interpret 1/a LC ?

Cheese production per hour worked. Total of cheese: L/ a LC

o a LC units: hours and 1/a LC : amount of cheese

o They not vary

- Competitive markets (including full labour mobility between sectors)

(PPF) production possibility frontier

Q C cheese production; Q W wine production

- a LC Q C : total amount of L used in making cheese

a LW Q W : total amount of L used in making wine

- Resources are limited: a Q Q Q + a V Q V L

- What would the be the productions "only cheese" and "only wine”?

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Q C = L/a LC

Q W = L/a LW

- What is and what it means a C /a W ? In what unit is measured?

Opportunity cost of cheese in terms of wine.

It coincides with the absolute value of the slope of the FPP

1 hour for 1 kg of cheese

2 hours for 1 litre of wine

Cost opportunity cheese/wine = ½

I have to make ½ liter of wine less in order to make 1 kg of cheese

QW

L/aLW

Slope: 1/2. Straight line when only one

factor: constant opportunity cost

L/aLC

QC

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A numerical example: a LC =1, a LW =2 y L=100. What is productivity in diferent

industries?

QW

L/aLW= 50

Slope: 1/2. Opportunity cost of cheese: ½ litre

of wine

QC

L/aLC= 100

Relative prices and supply

We know the production possibilities, but are they going to produce both goods?

We need relative prices (of each good depending on the other).

Perfect competition (there are no extraordinary profits).

So:

Wage = value of the marginal product

What means:

W C = P C /a LC

W W = P W /a LW

Why?

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Wage = value of what a worker can produce in an hour (price x quantity in an hour

1/a LC )

In addition, wages will be equal in the two sectors, why?: Suppose that in the cheese

sector wages are higher:

P C /a LC > P W /a LW

so

P C /P W > a LC /a LW (Oportunity cost of cheese in terms of wine)

Will work someone in wine? Is there wine production?

NO

So, both goods will be produced…

If P C /P W (relative prices)= a LC /a LW (opportunity costs)

Defining and reasoning in terms of opportunity costs and prices...

If the P C /P W price ratio is greater than the opportunity cost of the cheese in

relation to wine a LC /a LW , we produce just only cheese.

If there is no trade, our country will have to produce two goods, but does so only if

the relative price of cheese equals its opportunity cost.

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Trade in a world with a productive factor

Two countries

Foreign country is marked with * L*, a*LV y a*LQ

Let us assume, arbitrarily, that:

aLC/aLW < a*LC/a*LW

(relationship of unit requirements of job = opportunity cost)

(reduce less wine than abroad to have an additional unit of cheese)

Comparative advantage of our country in cheese and wine overseas

How would be a reasoning of absolute advantage?

Our country produces cheese with less work. aLC< a*LC

How would be the PPF from abroad?

Q*W

L*/a*LW

Higher slope (in absolute terms)

Opportunity cost of cheese in terms of wine, which in this country is higher

a LC /a LW < a*LC/a*LW

L*/a*LC

Q*C

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¿ What is the relationship between the relative prices in the two countries?

When there is no trade, (P C /P W = a LC /a LW ) < (P* C /P* W = a* LC /a* LW )

Are there incentives for international trade? Yes, we export cheese, they export wine,

until relative prices equalise. We demonstrate it right now.

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