Until the 1970s, general equilibrium analysis remained theoretical. However, with advances in computing power, and the development of input-output tables, it became possible to model national economies, or even the world economy, and attempts were made to solve for general equilibrium prices and quantities empirically.
Applied general equilibrium (AGE) models were pioneered by Herbert Scarf in 1967, and offered a method for solving the Arrow-Debreu General Equilibrium system in a numerical fashion. This was first implemented by John Shoven and John Whalley (students of Scarf at Yale) in 1972 and 1973, and was a popular method up through the 1970's. In the 1980's however, AGE models faded from popularity due to their inability to provide a precise solution and its high cost of computation. Also, Scarf's method was proven non-computable to a precise solution by Velupillai (2006). (See AGE model article for the full references)
Computable general equilibrium (CGE) models surpassed and replaced AGE models in the mid 1980s, as the CGE model was able to provide relatively quick and large computable models for a whole economy, and was the preferred method of governments and the World Bank. CGE models are heavily used today, and while 'AGE' and 'CGE' is used inter-changeably in the literature, Scarf type AGE models have not been constructed since the mid 1980's, and the CGE literature at current is not based on Arrow-Debreu and General Equilibrium Theory as discussed in this article. CGE models, and what is today referred to as AGE models, are based on static, simultaneously solved, macro balancing equations (from the standard Keynesian macro model), giving a precise and explicitly computable result (Mitra-Kahn 2008).
2.7 Partial equilibrium
A partial equilibrium is a type of economic equilibrium, where the clearance on the market of some specific goods is obtained independently from prices and quantities demanded and supplied in other markets. In other words, the prices of all substitutes and complements, as well as income levels of consumers are constant. Here the dynamic process is that prices adjust until supply equals demand. It is a powerfully simple technique that allows one to study equilibrium, efficiency and comparative statics
Partial equilibrium (PE) analysis of one market always makes the assumption that all relevant variables except the price in question are constant. Thus, we assume that the prices of all substitutes and complements, as well as income levels of consumers are constant. We can thus focus on the impact a tax in one market, without worrying about second round effects from other markets.
In many cases PE doesn’t make sense, but in others it is a very useful tool to anticipate the main effects of a policy. Generally, the more narrowly we define a market, the more appropriate PE analysis is. So, PE of a tax on pencils is normally viewed as more reasonable than PE analysis of a broadbased tax like the GST. In the former case, it’s probably unlikely that a tax on pencils will cause significant changes in the price of substitutes (pens and printers) or inputs (graphite or wood), so the maintained assumption that no other prices change in response to the policy is likely a good one.
Note that in the case of a broad-based tax like the GST, such an assumption is not reasonable.
Assumptions
In what follows, we will make a lot of strong assumptions to make the analysis clearer (and normally simpler too). These assumptions include:
• The market under consideration is for a private good (like clothing or food or paper) and there is no trade (imports or exports).
• All product and factor markets are perfectly competitive.
• Production exhibits non-increasing returns to scale.
• There are no externalities associated with the production or consumption
of the goods.
• There is no government intervention of any kind.
These assumptions mean that:
1. The supply curve can be interpreted as the marginal social cost curve.
2. The demand curve can be interpreted as the marginal social benefit
curve.
2.8 Recent Developments in Applied Demand Analysis
A technical evaluation of goods or services on the basis of factors affecting the supply of and demand for a particular product or service in general. Supply-demand analysis is supposed to determine if an imbalance exists or will exist between supply and demand for those goods or services. For example, if the supply of a security is expected to exceed demand, the security should be sold or not purchased because its price can be expected to decline. Supply-demand analysis mainly incorporates information on new stock offerings, government borrowing, and contributions to pension funds, mutual fund cash balances, and a number of other similar factors.
Classical approaches to analyze the demand are no doubt have immortal impact in microeconomic concepts. But every theory and approach has certain obvious drawbacks and limitations.
Since the economic scenario of world is changing at the fast speed, the need is felt to make some developments in existing patterns or demand analysis. Some of the recent developments in demand analysis are being discussed as follows:
New simple data-analytic techniques for analyzing consumption data;
New tests based on computer simulations for hypothesis testing;
New methodological results on how to estimate demand equations;
Innovative applications to alcohol demand;
Extension of the system-wide framework to analyze the effects of advertising on consumption;
And novel approaches to forecasting consumption patterns; and new theoretical results on aggregation of demand systems over consumers.
Activity 2
Explain how supply and demand interact to determine equilibrium price and output?
Discuss the assumptions behind demand and supply Model.
What do you understand by aggregate demand? How it is related to aggregate supply
Distinguish between general and partial equilibrium approaches.
2.8 summary
Supply-demand analysis is supposed to determine if an imbalance exists or will exist between supply and demand for a good or service. The model of demand and supply has discussed using suitable examples. Aggregate supply and aggregate demand gives insight into the adjustment process. The supply curve indicates how many producers will supply the product (or service) of interest at a particular price. Similarly, the demand curve indicates how many consumers will buy the product at a given price. General equilibrium theory seeks to explain the behavior of supply, demand and prices in a whole economy with several or many markets. A partial equilibrium is a type of economic equilibrium, where the clearance on the market of some specific goods is obtained independently from prices and quantities demanded and supplied in other markets. After discussing the given topics the brief discussion on recent developments in demand analysis had given in the unit.
2.9 Further readings
Callan, S.J & Thomas, J.M. (2007). 'Modelling the Market Process: A Review of the Basics', Chapter 2 in Environmental Economics and Management: Theory, Politics and Applications, 4th ed., Thompson Southwestern, Mason, OH, USA
Case, Karl E. and Fair, Ray C. (1999). Principles of Economics (5th ed.).
Mas-Colell, Andreu, Michael D. Winston, and Jerry R. Green. Microeconomic Theory. Oxford University Press, New York, 1995.
Varian, H. (1992) Microeconomic Analysis, Third edition, New York: Norton
UNIT 3
THEORIES OF DEMAND
Objectives
After studying this unit, you should know the:
Basic approaches to the concept of demand
The theory of utility
The relevance of Income and Substitution Effect
The concept of indifference curve and revealed Preference
The slutsky theorem and its relevance in real world situations
The Hicks theory and its assumptions
Price Formation and Discovery
Structure
3.1 Introduction
3.2 The Utility Theory
3.3 Income and substitution Effect
3.4 Indifference Curve
3.5 Revealed Preference
3.6 The Slutsky Theorem
3.7 The Hicks Theory
3.8 Price Formation and Discovery
3.9 Summary
3.10 Further Readings
3.1 INTRODUCTION
Demand is perhaps one of the most fundamental concepts of economics and it is the backbone of a market economy. Demand refers to how much (quantity) of a product or service is desired by buyers. The quantity demanded is the amount of a product people are willing to buy at a certain price; the relationship between price and quantity demanded is known as the demand relationship
In this unit we are going to discuss certain main approaches to Demand and relative theories to it. Further some important aspects that directly or indirectly affect the demand will also be discussed.
3.2 the utility theory
In economics, utility is a measure of the relative satisfaction from, or desirability of, consumption of various goods and services. Given this measure, one may speak meaningfully of increasing or decreasing utility, and thereby explain economic behavior in terms of attempts to increase one's utility. For illustrative purposes, changes in utility are sometimes expressed in units called utils.
The doctrine of utilitarianism saw the maximization of utility as a moral criterion for the organization of society. According to utilitarians, such as Jeremy Bentham (1748-1832) and John Stuart Mill (1806-1876), society should aim to maximize the total utility of individuals, aiming for "the greatest happiness for the greatest number of people". Another theory forwarded by John Rawls (1921-2002) would have society maximize the utility of the individual receiving the minimum amount of utility.
In neoclassical economics, rationality is precisely defined in terms of imputed utility-maximizing behavior under economic constraints. As a hypothetical behavioral measure, utility does not require attribution of mental states suggested by "happiness", "satisfaction", etc.
Utility can be applied by economists in such constructs as the indifference curve, which plots the combination of commodities that an individual or a society would accept to maintain a given level of satisfaction. Individual utility and social utility can be construed as the dependent variable of a utility function (such as an indifference curve map) and a social welfare function respectively. When coupled with production or commodity constraints, these functions can represent Pareto efficiency, such as illustrated by Edgeworth boxes in contract curves. Such efficiency is a central concept of welfare economics.
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