Specialization and Trade
- Specialization and international trade improve a producer's productivity and allow it to achieve greater output than it could otherwise
- Specialization- Occurs when productive agents (such as persons or nations) use their available resources to focus on producing one or a few products at which they are best suited.
- Economic resources needed to efficiently produce particular goods aren't evenly distributed among producers.
- Thus, some producers are better suited to produce certain items than others
- International Trade- Occurs when buyers and sellers in two nations exchange with one another
- A nation has a closed economy when it neither imports nor exports products (this is the situation represented by the basic market model)
- A nation has an open economy when it both imports and exports products. By trading products they specialize in for those they don't, a nation with an open economy can obtain more of both
- Cost Ratios- Provide a method of comparing opportunity costs of producing certain items between producers
- The lower a nation's cost ratio, the lower its opportunity cost in producing certain items-in other words, the lower the cost ratio, the greater the cost advantage
- Like per-unit opportunity costs, cost ratios measures how much of one good must be surrendered for every unit of another good gained-opportunity costs compare different production possibilities within a single nation whereas cost ratios compare national production between nations
- Cost ratios can be compared between different nations for the same item OR between different items within the same nation
- Cost ratios can be calculated using output or input data-both approaches lead to the same results if done correctly
- In general, producers should specialize in making a product only when their cost ratio of doing so is less than that or their trading partners
- Output Problem Approach- Based on the most of an item each producer could make if it specializes using a set amount of resources (generally, all its resources)-these problems are stated in terms of output per resource unit (apples per acre, widgets per hour, etc.)
- Determine the maximum amount of each item each producer can make if they use all their resources and arrange the data in a table with the producers as rows and the products as columns
Maximum sales per month
| ||
LPs
|
8-tracks
| |
Funkytown
|
90
|
30
|
Boogieland
|
160
|
40
|
- Divide each producer's output data in the following manner: Divide itsOUTPUT data of the OTHER item OVER the data for the one whose cost ratio you wish to find
Cost Ratio
|
Formula
|
Interpretation
|
Item A
|
Maximum output of item B
Maximum output of item A
|
How much of item B must be lost for every unit of item A gained by this producer
|
Item B
|
Maximum output of item A
Maximum output of item B
|
How much of item A must be lost for every unit of item B gained by this producer
|
- Reduce the fractions to the lowest common denominator
- Compare cost ratios for each product between the two producers and select the nation that has the lowest cost ratio for each product -- in general, divide across rows and compare up-and-down columns
Cost Ratios
| ||
LPs
|
8-tracks
| |
Funkytown
|
1/3
|
*3
|
Boogieland
|
*¼
|
4
|
- Input Problem Approach- is based on the least resources each producer needs to make a set amount of an item (generally one unit) -- these problems are stated in terms of resources per output unit (minutes per waffle, cups of flour per dozen loaves, etc.)
- Determine the minimum amount of resources each producer needs to make on unit of an item if they specialize and list the data in a table with the producers as rows and the products as columns
Minutes per sale
| ||
LPs
|
8-tracks
| |
Funkytown
|
8
|
12
|
Boogieland
|
2
|
6
|
- Divide each producer's input data in the following manner: Divide the INPUTdata of the other item INTO (i.e., place it beneath the line as a denominator) the data for the item whose cost ratio you INTEND to find
Cost Ratio
|
Formula
|
Interpretation
|
Item A
|
Resources needed for item A
Resources needed for item B
|
How much of item A will be gained for every unit of item B lost by this producer
|
Item B
|
Resources needed for item B
Resources needed for item A
|
How much of item B will be gained for every unit of item A lost by this producer
|
- Reduce the fractions to the lowest common denominator
- Compare cost ratios for each product between the two nations and select the nation that has the lowest cost ratio for each product
Cost Ratios
| ||
LPs
|
8-tracks
| |
Funkytown
|
2/3
|
*3/2
|
Boogieland
|
*1/3
|
3
|
Specialization and Trade 2
- Rules of Specialization- these hold true for both input and output problems
- In general, producers should specialize in making a product only when their cost ratio of doing so is less than that of their trading partners
- the no advantage rule states that nations should not specialize or trade if neither trading parner possesses a cost advantage in producing either product
Sales per week
| ||
LPs
|
8-tracks
| |
Funkytown
|
40
|
20
|
Boogieland
|
50
|
25
|
Cost Ratios
| ||
LPs
|
8-tracks
| |
Funkytown
|
1/2
|
2
|
Boogieland
|
1/2
|
2
|
- Though Funkytown produces greater total output, neither has an advantage when cost ratios are compared
- The absolute advantage rule (Adam Smith) states that two countries should specialize and trade when each partner has an output advantage over the other
Sales per Week
| ||
LPs
|
8-tracks
| |
Funkytown
|
40
|
*20
|
Boogieland
|
*45
|
15
|
Cost Ratios
| ||
LPs
|
8-tracks
| |
Funkytown
|
1/2
|
*2
|
Boogieland
|
*1/3
|
3
|
- This rule is not always a reliable guide because having an output advantage does not guarantee a cost advantage (in terms of cost ratios)
- The comparative advantage rule (David Ricardo) states that two countries should specialize and trade, even if one produces more output of both products, as long as each partner has a cost advantage over the other
- Example:
Sales per Week
| ||
LPs
|
8-tracks
| |
Funkytown
|
40
|
20
|
Boogieland
|
*75
|
*25
|
Cost Ratios
| ||
LPs
|
8-tracks
| |
Funkytown
|
1/2
|
*2
|
Boogieland
|
*1/3
|
3
|
- Though Boogieland has an absolute advantage in both products, each nation still enjoys a cost advantage over the other and therefore should specialize and trade
- Trade possibilities curves provide an alternative way of solving output problems
- The trade possibilities curve (TPC) shows the amount of two items a country can obtain by specializing in one and trading for the other
- The production possibilities curve (PPC) assumes a closed economy where trade-offs must be made in how a nation uses its own resources
- The TPC assumes an open economy where a nation is free to specialize its own production and trade with other nations
- Comparing the TPCs of different economies reveals their absolute and comparative advantage
- The slope of the trade possibilities curve, which may be found using the slope formula (y1-y0)/(x1-x0), provides the opportunity cost of producing one more unit of a particular good
- The nation with the lower opportunity cost has a comparative advantage in that particular item
Terms of Trade
- Terms of Trade- determine the rate at which one country is willing to trade one item for another item on the world market
- Trade terms may be expressed in either monetary or bartering vocabulary
- As a monetary expression, terms of trade are stated as a world price, the subject of upcoming discussions
- When viewed from a bartering standpoint, trade terms refer to the amount of certain items two countries are willing to exchange with one another
- Trade terms are influenced by economic and non-economic factors and must be negotiated through a political process
- There is no unique set of optimal trade terms between two countries
- A range of acceptable trade solutions exists from which the countries must select through trade agreements
- Knowing how a country benefits from specializing can help us determine how it may benefit from trade -- shifts its PPC outward
- Solving terms of trade problems
- If necessary, construct an output table using the data for two nations -- this represents their production possibilities before trade
Item A
|
Item B
| |
Nation C
|
100
|
200
|
Nation D
|
40
|
200
|
- Determine the cost ratios and comparative advantage of each nation
Item A
|
Item B
| |
Nation C
|
2*
|
1/2
|
Nation D
|
5
|
1/5*
|
- Select one product as a reference and use its cost ratio to determine its per-unit opportunity cost for each nation
- Nation C: 1A = 2B Nation C not willing to trade As for less than 2 Bs a piece
- Nation D: 1A = 5B Nation D not willing to trade As for more than 5 Bs a piece
- Set a term of trade somewhere between the two boundaries
- 1A = XB where 2 < X < 5
- Say 1A = 3B is negotaited as a trade term
- Calculate the maximum amount of each item each nation can gain through trade
- Nation whose cost advantage is item A should MULTIPLY its output of that item by the term of trade
- Nation whose cost advantage is item B should DIVIDE its output of that item by the term of trade
- Nation C: 100A x (3B per A) = 300B
- Nation D: 200B / (3B per A) = 66 2/3 A
No comments:
Post a Comment