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THE MYTH OF SOCIAL COST.pdf - Institute of Economic Affairs

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S. N. S. CHEUNG<br />

A more general statement can now be made regarding the<br />

constraints under which the traditional measure <strong>of</strong> economic<br />

efficiency will be attained. First, assignment <strong>of</strong> exclusive rights<br />

to either A or B is essential, and either case will yield similar<br />

results. (The alternative assignments <strong>of</strong> rights, involving alternative<br />

liability rules and different distributions <strong>of</strong> wealth,<br />

could lead to different patterns <strong>of</strong> resource use due to the<br />

distribution effects, but this would not affect efficiency.) A<br />

second constraint is that all costs associated with making<br />

transactions are zero. These two propositions summarise what<br />

has been called the Coase theorem.<br />

COMPLICATIONS<br />

[This section can be skipped by non-economists—ED.]<br />

Complication 1: Uncertain transaction costs<br />

This illustration gives rise to several important complications which<br />

should be examined, to clarify our understanding <strong>of</strong> social cost and<br />

to facilitate subsequent discussion <strong>of</strong> the appropriate specification<br />

<strong>of</strong> constraints. To demonstrate the first complication, return to the<br />

situation where Neighbour B has the right to exclude damage by<br />

Factory Owner A. We have discovered that the total gain <strong>of</strong><br />

increasing input from o to 4 units is £24 (Column 16), but how is<br />

this gain to be divided between A and B? No matter how it is<br />

apportioned, assuming transaction costs to be zero, 4 units <strong>of</strong> input<br />

will be employed. But this result merely follows tautologically from<br />

the postulate <strong>of</strong> constrained maximisation. How can there be any<br />

other outcome if all parties are able to maximise by contracting<br />

without cost to them? The question <strong>of</strong> division <strong>of</strong> the gain must<br />

first be solved. Either party may capture the entire amount; but no<br />

criterion or mechanism is specified through which a division may<br />

be determined, and without an answer to this question we cannot<br />

predict the behaviour <strong>of</strong> the individual parties.<br />

Bilateral monopoly<br />

The problem here is identical to that <strong>of</strong> a monopolist (single seller)<br />

dealing with a monopsonist (single buyer): the solution has long<br />

been regarded as indeterminate. <strong>Economic</strong> theory fails to yield any<br />

definitive implications because the constraints are inadequately<br />

specified. In such a bilateral monopoly, the transaction costs are<br />

significant because <strong>of</strong> a lack <strong>of</strong> competitive forces to reduce them.<br />

To assume away such costs, therefore, is to commit the same<br />

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