CCCPneubauten
4th June 2006, 06:29
:ph34r: http://en.wikipedia.org/wiki/Economic_calculation_debate
:o
The six points made are interesting, yet I don't know how to counter them.
1.The basic economic problem is to produce the "right quantity" of all goods and services, including any capital goods required to produce the finished goods or services. (Assume for this argument that "goods" refers to both goods and services.)
2.Since the factors of production are finite, producing more of one good means producing less of some other good. Therefore the basic economic problem can be restated thus: given a fixed quantity of the factors of production, how should they be allocated to produce the "right" set of final goods?
3.In a free market, where prices are free to rise and fall without restriction, the price of a good rises when demand increases, and falls when supply increases. If supply is insufficient to meet demand, the price increases, and producers are motivated to make more of that good. If demand is insufficient to purchase the available goods, then prices fall, and less of the good is produced. This is what it means when an economist of the Austrian school says that prices are the mechanism that matches supply with demand.
4.Under socialism, prices are not free to rise and fall. Instead, prices are set by central planners. Put differently, because there is no private property in the means of production, individuals have no power to set prices in response to supply and demand.
(Okay, maybe this one is easy to blow over)
5.Due to these price controls, there is no reliable source of information about demand, and hence no way to decide how much of a good to produce. This is the economic calculation problem.
6.Since producing too much of one good implies producing too little of another, the result of the calculation problem is that there will be acute shortages of one good or another. Inherent in the calculation problem is the conclusion that it is impossible to predict which goods will experience shortage, since if that could be predicted, production could be adjusted to eliminate the shortage, and the calculation problem would in fact be solvable. The assertion of Mises is that the calculation problem is inherently unsolvable.
It would do me good to know how to counter such points. :ph34r:
:o
The six points made are interesting, yet I don't know how to counter them.
1.The basic economic problem is to produce the "right quantity" of all goods and services, including any capital goods required to produce the finished goods or services. (Assume for this argument that "goods" refers to both goods and services.)
2.Since the factors of production are finite, producing more of one good means producing less of some other good. Therefore the basic economic problem can be restated thus: given a fixed quantity of the factors of production, how should they be allocated to produce the "right" set of final goods?
3.In a free market, where prices are free to rise and fall without restriction, the price of a good rises when demand increases, and falls when supply increases. If supply is insufficient to meet demand, the price increases, and producers are motivated to make more of that good. If demand is insufficient to purchase the available goods, then prices fall, and less of the good is produced. This is what it means when an economist of the Austrian school says that prices are the mechanism that matches supply with demand.
4.Under socialism, prices are not free to rise and fall. Instead, prices are set by central planners. Put differently, because there is no private property in the means of production, individuals have no power to set prices in response to supply and demand.
(Okay, maybe this one is easy to blow over)
5.Due to these price controls, there is no reliable source of information about demand, and hence no way to decide how much of a good to produce. This is the economic calculation problem.
6.Since producing too much of one good implies producing too little of another, the result of the calculation problem is that there will be acute shortages of one good or another. Inherent in the calculation problem is the conclusion that it is impossible to predict which goods will experience shortage, since if that could be predicted, production could be adjusted to eliminate the shortage, and the calculation problem would in fact be solvable. The assertion of Mises is that the calculation problem is inherently unsolvable.
It would do me good to know how to counter such points. :ph34r: