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Partial Equilibrium
In partial equilibrium approach to the pricing we seek to explain the price determination of commodity keeping the prices of other commodities constant and also assuming that the various commodities are not interdependent. In explaining particle equilibrium approach marshal writes the forces to be dealt with are however so numerous that it is best to analyze a few at a time and to work out a number of particle solutions as auxiliaries to our main study. Thus we began by isolating the primary relations of soppy demand and price in regard to a particular commodity. We reduce to inaction all other forces by the phrase other things beige equal we do not suppose that they are inert but for the time we ignore their activity. This scientific device is a great deal other than science; it is the method by which consciously or unconscious sensible mean dealt from time immemorial with every difficult problem of everyday life.
Thus in Marshallian explanation of pricing under perfect competition demand function for a commodity is drawn with the assumption that price of other commodities tasted and incomes of the consumers remain contact. Similarly supply curve of commodity is constructed by assuming that prices of other commodities, price of resources or factor sand production function remain the same. Then marshal partial equilibrium analysis seeks to explain determination of a single commodity through the intersection of demand and supply curves, with prices of other goods resource prices etc. remaining the same. Prices of other goods resource price incomes etc. are the data of the system which are taken as given to explain the determination of price –output equilibrium of a single commodity. Given the assumption of ceteris paribus it explains the destination of a price of a goods say X independently f the prices of all other goods. With the change in the data new demand and supply curves will be formed and corresponding to this new price of the commodity will be determined. Thus partial equilibrium analysis of price determination also studies how the equilibrium price changes as a result of change in the data. But given the independent data the partial equilibrium analysis explains only the price determination of commodity in isolation and does not analyse how the prices of various goods are interdependent and inter-related and how they are simultaneously determined.
It should be noted that partial equilibrium analysis is based on the assumption that the changes in a single sector do not significantly affect the rest of the sectors. Thus in partial equilibrium analysis, if the price of a good changes, it will not affect the demand for other goods. Prof Lapse rightly writes all partial equilibrium analyses are base do on the assumption of ceteris paribus. Strictly interpreted, the assumption is that all other things in the economy are unaffected by any changes in the sector under consideration (say sector A). This assumption is always violated to some extent for anything that happens in one sector must cause changes in some other sectors. What matters is that the changes induced throughout the rest of the economy are sufficiently small and diffuse so that the effect the in turn has on the sector a can be safely ignored.
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Thus in Marshallian explanation of pricing under perfect competition demand function for a commodity is drawn with the assumption that price of other commodities tasted and incomes of the consumers remain contact. Similarly supply curve of commodity is constructed by assuming that prices of other commodities, price of resources or factor sand production function remain the same. Then marshal partial equilibrium analysis seeks to explain determination of a single commodity through the intersection of demand and supply curves, with prices of other goods resource prices etc. remaining the same. Prices of other goods resource price incomes etc. are the data of the system which are taken as given to explain the determination of price –output equilibrium of a single commodity. Given the assumption of ceteris paribus it explains the destination of a price of a goods say X independently f the prices of all other goods. With the change in the data new demand and supply curves will be formed and corresponding to this new price of the commodity will be determined. Thus partial equilibrium analysis of price determination also studies how the equilibrium price changes as a result of change in the data. But given the independent data the partial equilibrium analysis explains only the price determination of commodity in isolation and does not analyse how the prices of various goods are interdependent and inter-related and how they are simultaneously determined.
It should be noted that partial equilibrium analysis is based on the assumption that the changes in a single sector do not significantly affect the rest of the sectors. Thus in partial equilibrium analysis, if the price of a good changes, it will not affect the demand for other goods. Prof Lapse rightly writes all partial equilibrium analyses are base do on the assumption of ceteris paribus. Strictly interpreted, the assumption is that all other things in the economy are unaffected by any changes in the sector under consideration (say sector A). This assumption is always violated to some extent for anything that happens in one sector must cause changes in some other sectors. What matters is that the changes induced throughout the rest of the economy are sufficiently small and diffuse so that the effect the in turn has on the sector a can be safely ignored.
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